Deck 6: Continuous Probability Distributions

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Question
The exponential probability density function produces a downward sloping curve that approaches the x axis as values of x gets larger.
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Question
Approximately 99.7% of the values in a normal distribution will be within three standard deviations of the distribution mean.
Question
Approximately 95.5% of the values in a normal distribution will be within two standard deviations of the distribution mean.
Question
A random variable that has a normal distribution with a mean of zero and a standard deviation of one is said to have a standard normal probability distribution.
Question
For a continuous probability distribution, it is possible to talk about the probability of a random variable assuming a particular value, just like is done in a discrete probability distribution.
Question
A standard normal distribution is a normal distribution with a mean of 0 and a standard deviation of 1.
Question
For a continuous probability distribution, the probability is represented by the area under the curve.
Question
One of the interesting properties of the exponential distribution is its lack of memory.
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In a continuous probability distribution, area, not height, represents probability.
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For a continuous uniform probability density function, the height of the function decreases as x increases.
Question
In the exponential distribution the expected value (mean) and variance are the same.
Question
A continuous random variable would be an appropriate way to describe the outcome of which of the following experiments?

A)the flavor of ice cream chosen by a randomly selected customer
B)the number of points a soccer team scores in its next game
C)the number of children born to a woman over the course of her lifetime
D)the commute time between a person's home and that person's workplace
E)the color of new car purchased by a customer
Question
The number of customers that enter a store during one day is an example of:

A)a continuous random variable
B)a discrete random variable
C)either a continuous or a discrete random variable, depending on the number of the customers
D)either a continuous or a discrete random variable, depending on the gender of the customers
E)none of the above
Question
In the graph of a continuous uniform probability function, the height of the function is different for various values of x.
Question
The probability of a continuous random variable taking on a value within some interval is the area under the graph of the probability density function.
Question
Approximately 68.3% of the values in a normal distribution will be within two standard deviations of the distribution mean.
Question
A continuous random variable may assume only fractional values in an interval or collection of intervals.
Question
Smaller values of the standard deviation result in a normal curve that is wider and flatter.
Question
For a continuous uniform probability distribution, the probability is proportional to the interval's width.
Question
When playing a round of golf, the distance of the drive off the second tee in feet is considered to be a continuous variable.
Question
Which of the following is NOT a property of the normal probability distribution?

A)symmetry
B)the total area under the curve is always equal to 1
C)99.7% of the time the random variable assumes a value within plus or minus one standard deviation of its mean
D)the mean is equal to the median, which is also equal to the mode.
E)none of the above
Question
Which of the following is NOT true of the normal probability distribution?

A)the graph of the curve is the shape of a bell curve
B)the total area under the curve is always equal to 1.
C)approximately 99.7% of the time the random variable assumes a value within plus or minus one standard deviation of its mean
D)the mean is equal to the median, which is also equal to the mode.
E)none of the above; all are characteristics
Question
Which of the following best describes the exponential distribution?

A)it produces probabilities for intervals of space, time, or distance between successive occurrences of a Poisson event
B)it is a discrete distribution that focuses on the number of events in a time period
C)it is similar to the normal distribution but focuses on distance
D)the mean and variance are the same
E)all of the above
Question
A standard normal distribution is a normal distribution with:

A)a mean of 1 and a standard deviation of 0
B)a mean of 0 and a standard deviation of 1
C)any mean and a standard deviation of 1.96
D)any mean and any standard deviation
E)none of the above
Question
For a standard normal distribution, a negative value of z indicates:

A)a mistake has been made in computations because z is always positive
B)the area corresponding to the z is negative
C)the z is to the left of the mean
D)the z is to the right of the mean
E)none of the above
Question
Which of the following is NOT true of the normal probability distribution?

A)two parameters, the mean μ\mu and the standard deviation σ\sigma , determine the location and shape of the distribution
B)the total area under the curve is always equal to 1
C)approximately 68.3% of the values will be within two standard deviations of the distribution mean
D)the highest point is at the mean, which is also the median and the mode
E)the standard deviation determines the width of the curve
Question
To determine probability using the standard normal distribution:

A)first calculate a z-score for a given data value x
B)use the formula x = μ\mu + z σ\sigma
C)first find the area associated with z
D)look in the standard normal table for the x value
E)none of the above
Question
Which of the following is NOT true of the normal probability distribution?

A)two parameters, the mean and the standard deviation, determine the location and shape of the distribution
B)the total area under the curve is always equal to 1
C)approximately 95.5% of the values will be within three standard deviations of the distribution mean
D)the highest point is at the mean, which is also the median and the mode
E)the normal curve is symmetric
Question
Which of the following best describes the memoryless nature of the exponential distribution?

A)it ignores any consideration of how long it has been since the last event occurred
B)it keeps track of everything that has occurred
C)it ignores any consideration of distance from the last event
D)it focuses only what has happened since the last two occurrences
E)a and b
Question
Which of the following is a property of the normal probability distribution?

A)the form, or shape, of the normal curve is often illustrated as a bell-shaped curve
B)two parameters, the mean and standard deviation determine the location and shape of the distribution
C)the standard deviation determines the width of the curve; larger values result in wider, flatter curves
D)approximately 99.7% of the values will be within three standard deviations of the distribution mean
E)all of the above
Question
The standard deviation of a normally distributed random variable:

A)cannot be greater than the variance of that variable
B)cannot be greater than the mean of that variable
C)cannot be less than zero
D)both a and c are true
E)none of the above
Question
Suppose that the probabilities for intervals of time between successive occurrences of an event are described by an exponential distribution.The standard deviation of this distribution:

A)is always less than the variance of the distribution
B)is always equal to the expected value of the distribution
C)is always greater than the variance of the distribution
D)is always equal to the variance of the distribution
E)a and b
Question
A uniform probability distribution is a continuous probability distribution where the probability that the random variable assumes a value in any interval of equal length is:

A)different for each interval
B)the same for each interval
C)either a or b depending on the magnitude of the standard deviation
D)either a or b depending upon the magnitude of the mean
E)none of the above
Question
The distribution produces probabilities for intervals of space, time, or distance between successive occurrences of a Poisson event.

A)uniform
B)normal
C)exponential
D)Poisson
E)Chi-square
Question
A standard normal distribution is a normal distribution with a mean of and a standard deviation of .

A)1, 0
B)0, 1
C)any value, 1.96
D)any value, any value
E)none of the above
Question
For a continuous random variable x, the probability density function f(x) represents:

A)the probability at a given value of x
B)the area under the curve at x
C)both a and b
D)the height of the function at x
E)none of the above
Question
A probability distribution is a continuous probability distribution where the probability that the random variable assumes a value in any interval of equal length is the same for each interval.

A)uniform
B)normal
C)exponential
D)binomial
E)Poisson
Question
For a random variable x, the probability density function f(x) represents the height of the function at x.

A)discrete
B)continuous
C)binomial
D)Poisson
E)none of the above
Question
The mean of a normally distributed random variable:

A)cannot be greater than the standard deviation of that variable
B)cannot be less than the standard deviation of that variable
C)cannot be negative
D)is always positive
E)none of the above
Question
Suppose that a random variable Y is uniformly distributed between 50 and 100.What might Y represent?

A)the number of donuts that will be sold tomorrow at a local bakery
B)snow depth in inches next Saturday at a nearby ski resort
C)the number of students who will attend next week's lecture on sustainability
D)the number of points scored by the winning team of the next women's basketball game at your college
E)the number of sandwiches sold at a local deli today
Question
Suppose that the time that your employees spend reading and answering e-mail each day varies between 1.5 and 3.5 hours and is uniformly distributed over this range of values.What is the probability that an employee spends more than two hours reading and answering e-mail?

A)20%
B)25%
C)50%
D)75%
E)90%
Question
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life of between 28.5 years and 29.5 years? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life of between 28.5 years and 29.5 years?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A).15 B).10 C).30 D).25 E).20 <div style=padding-top: 35px> 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A).15
B).10
C).30
D).25
E).20
Question
Suppose that the high temperature on an August day in Death Valley varies between 98 and 118 degrees Fahrenheit and is uniformly distributed over this range of values.What is the probability that the high temperature will exceed 100 degrees on an August day?

A)10%
B)50%
C)90%
D)95%
E)100%
Question
Suppose that the high temperature on an August day in Death Valley varies between 98 and 118 degrees Fahrenheit and is uniformly distributed over this range of values.What is the expected value of the high temperature on an August day?

A)33.3 degrees Fahrenheit
B)100 degrees Fahrenheit
C)108 degrees Fahrenheit
D)125 degrees Fahrenheit
E)216 degrees Fahrenheit
Question
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What is the standard deviation of the useful life distribution? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What is the standard deviation of the useful life distribution?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A)2.886 B)3.446 C)2.467 D)4.890 E)5.118 <div style=padding-top: 35px> 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A)2.886
B)3.446
C)2.467
D)4.890
E)5.118
Question
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the probability that the search will take no more than 253.5 milliseconds. <strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the probability that the search will take no more than 253.5 milliseconds.   1/5 for values of x between 250 and 255 F(x) = 0 everywhere else</strong> A).50 B).65 C).70 D).80 E).90 <div style=padding-top: 35px> 1/5 for values of x between 250 and 255
F(x) =
0 everywhere else

A).50
B).65
C).70
D).80
E).90
Question
For a normal distribution, find the area between the mean and a point 1.64 standard deviations to the left of the mean.

A).3554
B).4909
C).4881
D).4495
E).3749
Question
Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value between 225 and 250. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value between 225 and 250.   1/100 for values of x between 200 and 300 F(x) = 0 elsewhere else</strong> A).325 B).25 C).50 D).20 E).225 <div style=padding-top: 35px> 1/100 for values of x between 200 and 300
F(x) =
0 elsewhere else

A).325
B).25
C).50
D).20
E).225
Question
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the mean (expected value) of x. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the mean (expected value) of x. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A)25.5 B)252.5 C)253.0 D)225 E)250.5 <div style=padding-top: 35px> f(x) =
0 everywhere else

A)25.5
B)252.5
C)253.0
D)225
E)250.5
Question
Random variable x has a uniform distribution defined by the probability density function below.Determine the variance of x. 1/100 for values of x between 200 and 300
<strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the variance of x. 1/100 for values of x between 200 and 300   f(x) = 0 everywhere else</strong> A)833.33 B)766.67 C)516.33 D)993.67 E)1033.33 <div style=padding-top: 35px> f(x) =
0 everywhere else

A)833.33
B)766.67
C)516.33
D)993.67
E)1033.33
Question
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.40% of shingled roofs in Oregon have a useful life between 27 years and how many years. <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.40% of shingled roofs in Oregon have a useful life between 27 years and how many years.   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A)32.5 B)34 C)33.2 D)31 E)30.6 <div style=padding-top: 35px> 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A)32.5
B)34
C)33.2
D)31
E)30.6
Question
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the probability that the search will take between 251 and 251.5 milliseconds. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the probability that the search will take between 251 and 251.5 milliseconds. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A).20 B).156 C).125 D).225 E).10 <div style=padding-top: 35px> f(x) =
0 everywhere else

A).20
B).156
C).125
D).225
E).10
Question
Suppose that the time that your employees spend reading and answering e-mail each day varies between 1.5 and 3.5 hours and is uniformly distributed over this range of values.Determine the standard deviation of the "time spent reading and answering e-mail" random variable.

A)0.33 hours
B)0.58 hours
C)33%
D)58%
E)75%
Question
Random variable x has a uniform distribution defined by the probability density function below.Determine the mean (expected value) of x. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the mean (expected value) of x.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A)220 B)280 C)220.0 D)250 E)290 <div style=padding-top: 35px> 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A)220
B)280
C)220.0
D)250
E)290
Question
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life greater than 29 years? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life greater than 29 years?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A).60 B).55 C).40 D).50 E).35 <div style=padding-top: 35px> 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A).60
B).55
C).40
D).50
E).35
Question
The search time for a particular search term on Google is defined by the probability density function below, where x = random variable "time to produce a result in milliseconds".Determine the standard deviation of x. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = random variable time to produce a result in milliseconds.Determine the standard deviation of x. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A)2.083 B)3.001 C)1.673 D)2.298 E)1.443 <div style=padding-top: 35px> f(x) =
0 everywhere else

A)2.083
B)3.001
C)1.673
D)2.298
E)1.443
Question
Random variable x has a uniform distribution defined by the probability density function below.Determine the standard deviation of the random variable. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the standard deviation of the random variable.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A)32.45 B)16.38 C)22.81 D)36.52 E)28.87 <div style=padding-top: 35px> 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A)32.45
B)16.38
C)22.81
D)36.52
E)28.87
Question
For a normal distribution, find the area between the mean and a point 2.33 standard deviations to the right of the mean.

A).4901
B).3980
C).4756
D).4985
E).4292
Question
For a normal distribution, find the area to the right of a value that is 1.96 standard deviations below the mean.

A).9162
B).3554
C).9750
D).8790
E).8997
Question
Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value of at least 220. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value of at least 220.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A).65 B).80 C).75 D).60 E).85 <div style=padding-top: 35px> 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A).65
B).80
C).75
D).60
E).85
Question
For a standard normal distribution, determine that probability that z is between -1.1 and +1.4; that is, find P(-1.1 < z < 1.4).

A).6549
B).7335
C).7835
D).8023
E).8772
Question
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be between 5.5 and 6.5 million barrels?

A).3577
B).3997
C).3022
D).3508
E).4049
Question
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent less than 60 hours studying?

A).6026
B).5948
C).6368
D).5478
E).5753
Question
For a standard normal distribution, find the area between z = -1.68 and z = +1.4.

A).8577
B).8971
C).8727
D).0987
E).1064
Question
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent between 40 and 80 hours studying?

A).8443
B).7486
C).8051
D).7224
E)..8962
Question
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.Assume the study time distribution is normal.According to study results, about 20% of MSU students spent less than how many hours last month studying.

A)44.6
B)45.1
C)43.2
D)46.5
E)40.0
Question
JewelMist.com estimates the cost of relocating its headquarters to Los Gatos, CA with a normal distribution centered on $9.5 million and having a standard deviation of $1.1 million.According to this distribution, there's a 45% chance that the cost will be between $9.5 million and $ how many million.(Make $9.5 million the lower boundary for your interval.)

A)11.315
B)10.783
C)9.961
D)11.652
E)10.782
Question
For a standard normal distribution, find the area between z = +1.36 and z = + 2.22.

A).4162
B).0596
C).1406
D).3289
E).0737
Question
For a standard normal distribution, determine that probability that z is greater than or equal to 2.67; that is, find P(z > 2.6).

A).0478
B).0160
C).0038
D).1406
E).1331
Question
What proportion of values in a normal distribution will be in an interval that starts at 2.58 standard deviations to the left of (or below) the mean and ends at 1.96 standard deviations to the left of (or below) the mean?

A).0574
B).0662
C).0201
D).1021
E).0062
Question
What proportion of values in a normal distribution will be between the mean and a point 1.75 standard deviations to the right of (or above) the mean?

A).4599
B).5464
C).4013
D).3997
E).3761
Question
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be less than 4.5 million barrels?

A).1736
B).1587
C).2019
D).2794
E).2823
Question
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, there is a .005 probability that NDM's production will be greater than how many millions of barrels?

A)6.4
B)7.0
C)6.1
D)7.5
E)6.8
Question
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent more than 70 hours studying?

A).3749
B).2454
C).2005
D).1772
E).2823
Question
For a standard normal distribution, determine that probability that z is between 0 and 1.48; that is, find P(0 < z < 1.48).

A).4265
B).4793
C).4850
D).4949
E).4306
Question
What proportion of values in a normal distribution will be in an interval that starts at 2.0 standard deviations to the left of (or below) the mean and extends to 1.0 standard deviation to the right of (or above) the mean?

A).7157
B).8365
C).8185
D).9162
E).8925
Question
For a standard normal distribution, determine that probability that z is between 2.2 and 2.55; that is, find P(2.2 < z < 2.55).

A).0085
B).0583
C).0116
D).0012
E).0487
Question
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be between 4.8 and 6.0 million barrels?

A).3944
B).4162
C).6406
D).5596
E).5886
Question
What proportion of values in a normal distribution will be above 2.33 standard deviations to the right of (or above) the mean?

A).0802
B).0126
C).0221
D).0099
E).0398
Question
For a standard normal distribution, find the area between z = -.67 and z = +.15.

A).4692
B).0239
C).9756
D).7328
E).7024
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Deck 6: Continuous Probability Distributions
1
The exponential probability density function produces a downward sloping curve that approaches the x axis as values of x gets larger.
True
2
Approximately 99.7% of the values in a normal distribution will be within three standard deviations of the distribution mean.
True
3
Approximately 95.5% of the values in a normal distribution will be within two standard deviations of the distribution mean.
True
4
A random variable that has a normal distribution with a mean of zero and a standard deviation of one is said to have a standard normal probability distribution.
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5
For a continuous probability distribution, it is possible to talk about the probability of a random variable assuming a particular value, just like is done in a discrete probability distribution.
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6
A standard normal distribution is a normal distribution with a mean of 0 and a standard deviation of 1.
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7
For a continuous probability distribution, the probability is represented by the area under the curve.
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8
One of the interesting properties of the exponential distribution is its lack of memory.
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9
In a continuous probability distribution, area, not height, represents probability.
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10
For a continuous uniform probability density function, the height of the function decreases as x increases.
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11
In the exponential distribution the expected value (mean) and variance are the same.
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12
A continuous random variable would be an appropriate way to describe the outcome of which of the following experiments?

A)the flavor of ice cream chosen by a randomly selected customer
B)the number of points a soccer team scores in its next game
C)the number of children born to a woman over the course of her lifetime
D)the commute time between a person's home and that person's workplace
E)the color of new car purchased by a customer
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13
The number of customers that enter a store during one day is an example of:

A)a continuous random variable
B)a discrete random variable
C)either a continuous or a discrete random variable, depending on the number of the customers
D)either a continuous or a discrete random variable, depending on the gender of the customers
E)none of the above
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14
In the graph of a continuous uniform probability function, the height of the function is different for various values of x.
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15
The probability of a continuous random variable taking on a value within some interval is the area under the graph of the probability density function.
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16
Approximately 68.3% of the values in a normal distribution will be within two standard deviations of the distribution mean.
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17
A continuous random variable may assume only fractional values in an interval or collection of intervals.
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18
Smaller values of the standard deviation result in a normal curve that is wider and flatter.
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19
For a continuous uniform probability distribution, the probability is proportional to the interval's width.
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20
When playing a round of golf, the distance of the drive off the second tee in feet is considered to be a continuous variable.
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21
Which of the following is NOT a property of the normal probability distribution?

A)symmetry
B)the total area under the curve is always equal to 1
C)99.7% of the time the random variable assumes a value within plus or minus one standard deviation of its mean
D)the mean is equal to the median, which is also equal to the mode.
E)none of the above
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22
Which of the following is NOT true of the normal probability distribution?

A)the graph of the curve is the shape of a bell curve
B)the total area under the curve is always equal to 1.
C)approximately 99.7% of the time the random variable assumes a value within plus or minus one standard deviation of its mean
D)the mean is equal to the median, which is also equal to the mode.
E)none of the above; all are characteristics
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23
Which of the following best describes the exponential distribution?

A)it produces probabilities for intervals of space, time, or distance between successive occurrences of a Poisson event
B)it is a discrete distribution that focuses on the number of events in a time period
C)it is similar to the normal distribution but focuses on distance
D)the mean and variance are the same
E)all of the above
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24
A standard normal distribution is a normal distribution with:

A)a mean of 1 and a standard deviation of 0
B)a mean of 0 and a standard deviation of 1
C)any mean and a standard deviation of 1.96
D)any mean and any standard deviation
E)none of the above
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25
For a standard normal distribution, a negative value of z indicates:

A)a mistake has been made in computations because z is always positive
B)the area corresponding to the z is negative
C)the z is to the left of the mean
D)the z is to the right of the mean
E)none of the above
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26
Which of the following is NOT true of the normal probability distribution?

A)two parameters, the mean μ\mu and the standard deviation σ\sigma , determine the location and shape of the distribution
B)the total area under the curve is always equal to 1
C)approximately 68.3% of the values will be within two standard deviations of the distribution mean
D)the highest point is at the mean, which is also the median and the mode
E)the standard deviation determines the width of the curve
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27
To determine probability using the standard normal distribution:

A)first calculate a z-score for a given data value x
B)use the formula x = μ\mu + z σ\sigma
C)first find the area associated with z
D)look in the standard normal table for the x value
E)none of the above
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28
Which of the following is NOT true of the normal probability distribution?

A)two parameters, the mean and the standard deviation, determine the location and shape of the distribution
B)the total area under the curve is always equal to 1
C)approximately 95.5% of the values will be within three standard deviations of the distribution mean
D)the highest point is at the mean, which is also the median and the mode
E)the normal curve is symmetric
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29
Which of the following best describes the memoryless nature of the exponential distribution?

A)it ignores any consideration of how long it has been since the last event occurred
B)it keeps track of everything that has occurred
C)it ignores any consideration of distance from the last event
D)it focuses only what has happened since the last two occurrences
E)a and b
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30
Which of the following is a property of the normal probability distribution?

A)the form, or shape, of the normal curve is often illustrated as a bell-shaped curve
B)two parameters, the mean and standard deviation determine the location and shape of the distribution
C)the standard deviation determines the width of the curve; larger values result in wider, flatter curves
D)approximately 99.7% of the values will be within three standard deviations of the distribution mean
E)all of the above
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31
The standard deviation of a normally distributed random variable:

A)cannot be greater than the variance of that variable
B)cannot be greater than the mean of that variable
C)cannot be less than zero
D)both a and c are true
E)none of the above
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32
Suppose that the probabilities for intervals of time between successive occurrences of an event are described by an exponential distribution.The standard deviation of this distribution:

A)is always less than the variance of the distribution
B)is always equal to the expected value of the distribution
C)is always greater than the variance of the distribution
D)is always equal to the variance of the distribution
E)a and b
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33
A uniform probability distribution is a continuous probability distribution where the probability that the random variable assumes a value in any interval of equal length is:

A)different for each interval
B)the same for each interval
C)either a or b depending on the magnitude of the standard deviation
D)either a or b depending upon the magnitude of the mean
E)none of the above
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34
The distribution produces probabilities for intervals of space, time, or distance between successive occurrences of a Poisson event.

A)uniform
B)normal
C)exponential
D)Poisson
E)Chi-square
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35
A standard normal distribution is a normal distribution with a mean of and a standard deviation of .

A)1, 0
B)0, 1
C)any value, 1.96
D)any value, any value
E)none of the above
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36
For a continuous random variable x, the probability density function f(x) represents:

A)the probability at a given value of x
B)the area under the curve at x
C)both a and b
D)the height of the function at x
E)none of the above
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37
A probability distribution is a continuous probability distribution where the probability that the random variable assumes a value in any interval of equal length is the same for each interval.

A)uniform
B)normal
C)exponential
D)binomial
E)Poisson
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38
For a random variable x, the probability density function f(x) represents the height of the function at x.

A)discrete
B)continuous
C)binomial
D)Poisson
E)none of the above
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39
The mean of a normally distributed random variable:

A)cannot be greater than the standard deviation of that variable
B)cannot be less than the standard deviation of that variable
C)cannot be negative
D)is always positive
E)none of the above
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40
Suppose that a random variable Y is uniformly distributed between 50 and 100.What might Y represent?

A)the number of donuts that will be sold tomorrow at a local bakery
B)snow depth in inches next Saturday at a nearby ski resort
C)the number of students who will attend next week's lecture on sustainability
D)the number of points scored by the winning team of the next women's basketball game at your college
E)the number of sandwiches sold at a local deli today
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41
Suppose that the time that your employees spend reading and answering e-mail each day varies between 1.5 and 3.5 hours and is uniformly distributed over this range of values.What is the probability that an employee spends more than two hours reading and answering e-mail?

A)20%
B)25%
C)50%
D)75%
E)90%
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42
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life of between 28.5 years and 29.5 years? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life of between 28.5 years and 29.5 years?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A).15 B).10 C).30 D).25 E).20 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A).15
B).10
C).30
D).25
E).20
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43
Suppose that the high temperature on an August day in Death Valley varies between 98 and 118 degrees Fahrenheit and is uniformly distributed over this range of values.What is the probability that the high temperature will exceed 100 degrees on an August day?

A)10%
B)50%
C)90%
D)95%
E)100%
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44
Suppose that the high temperature on an August day in Death Valley varies between 98 and 118 degrees Fahrenheit and is uniformly distributed over this range of values.What is the expected value of the high temperature on an August day?

A)33.3 degrees Fahrenheit
B)100 degrees Fahrenheit
C)108 degrees Fahrenheit
D)125 degrees Fahrenheit
E)216 degrees Fahrenheit
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45
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What is the standard deviation of the useful life distribution? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What is the standard deviation of the useful life distribution?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A)2.886 B)3.446 C)2.467 D)4.890 E)5.118 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A)2.886
B)3.446
C)2.467
D)4.890
E)5.118
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46
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the probability that the search will take no more than 253.5 milliseconds. <strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the probability that the search will take no more than 253.5 milliseconds.   1/5 for values of x between 250 and 255 F(x) = 0 everywhere else</strong> A).50 B).65 C).70 D).80 E).90 1/5 for values of x between 250 and 255
F(x) =
0 everywhere else

A).50
B).65
C).70
D).80
E).90
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47
For a normal distribution, find the area between the mean and a point 1.64 standard deviations to the left of the mean.

A).3554
B).4909
C).4881
D).4495
E).3749
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48
Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value between 225 and 250. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value between 225 and 250.   1/100 for values of x between 200 and 300 F(x) = 0 elsewhere else</strong> A).325 B).25 C).50 D).20 E).225 1/100 for values of x between 200 and 300
F(x) =
0 elsewhere else

A).325
B).25
C).50
D).20
E).225
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49
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the mean (expected value) of x. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the mean (expected value) of x. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A)25.5 B)252.5 C)253.0 D)225 E)250.5 f(x) =
0 everywhere else

A)25.5
B)252.5
C)253.0
D)225
E)250.5
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50
Random variable x has a uniform distribution defined by the probability density function below.Determine the variance of x. 1/100 for values of x between 200 and 300
<strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the variance of x. 1/100 for values of x between 200 and 300   f(x) = 0 everywhere else</strong> A)833.33 B)766.67 C)516.33 D)993.67 E)1033.33 f(x) =
0 everywhere else

A)833.33
B)766.67
C)516.33
D)993.67
E)1033.33
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51
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.40% of shingled roofs in Oregon have a useful life between 27 years and how many years. <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.40% of shingled roofs in Oregon have a useful life between 27 years and how many years.   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A)32.5 B)34 C)33.2 D)31 E)30.6 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A)32.5
B)34
C)33.2
D)31
E)30.6
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52
The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable "time to produce a result in milliseconds".Determine the probability that the search will take between 251 and 251.5 milliseconds. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = the random variable time to produce a result in milliseconds.Determine the probability that the search will take between 251 and 251.5 milliseconds. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A).20 B).156 C).125 D).225 E).10 f(x) =
0 everywhere else

A).20
B).156
C).125
D).225
E).10
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53
Suppose that the time that your employees spend reading and answering e-mail each day varies between 1.5 and 3.5 hours and is uniformly distributed over this range of values.Determine the standard deviation of the "time spent reading and answering e-mail" random variable.

A)0.33 hours
B)0.58 hours
C)33%
D)58%
E)75%
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54
Random variable x has a uniform distribution defined by the probability density function below.Determine the mean (expected value) of x. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the mean (expected value) of x.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A)220 B)280 C)220.0 D)250 E)290 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A)220
B)280
C)220.0
D)250
E)290
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55
The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life greater than 29 years? <strong>The useful life (in years) of a shingled roof in Oregon has a uniform distribution described by the probability density function below.What proportion of roofs have a useful life greater than 29 years?   1/10 for values of x between 25 and 35 F(x) = 0 everywhere else</strong> A).60 B).55 C).40 D).50 E).35 1/10 for values of x between 25 and 35
F(x) =
0 everywhere else

A).60
B).55
C).40
D).50
E).35
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56
The search time for a particular search term on Google is defined by the probability density function below, where x = random variable "time to produce a result in milliseconds".Determine the standard deviation of x. 1/5 for values of x between 250 and 255
<strong>The search time for a particular search term on Google is defined by the probability density function below, where x = random variable time to produce a result in milliseconds.Determine the standard deviation of x. 1/5 for values of x between 250 and 255   f(x) = 0 everywhere else</strong> A)2.083 B)3.001 C)1.673 D)2.298 E)1.443 f(x) =
0 everywhere else

A)2.083
B)3.001
C)1.673
D)2.298
E)1.443
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57
Random variable x has a uniform distribution defined by the probability density function below.Determine the standard deviation of the random variable. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the standard deviation of the random variable.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A)32.45 B)16.38 C)22.81 D)36.52 E)28.87 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A)32.45
B)16.38
C)22.81
D)36.52
E)28.87
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58
For a normal distribution, find the area between the mean and a point 2.33 standard deviations to the right of the mean.

A).4901
B).3980
C).4756
D).4985
E).4292
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59
For a normal distribution, find the area to the right of a value that is 1.96 standard deviations below the mean.

A).9162
B).3554
C).9750
D).8790
E).8997
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60
Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value of at least 220. <strong>Random variable x has a uniform distribution defined by the probability density function below.Determine the probability that x has a value of at least 220.   1/100 for values of x between 200 and 300 F(x) = 0 everywhere else</strong> A).65 B).80 C).75 D).60 E).85 1/100 for values of x between 200 and 300
F(x) =
0 everywhere else

A).65
B).80
C).75
D).60
E).85
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61
For a standard normal distribution, determine that probability that z is between -1.1 and +1.4; that is, find P(-1.1 < z < 1.4).

A).6549
B).7335
C).7835
D).8023
E).8772
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62
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be between 5.5 and 6.5 million barrels?

A).3577
B).3997
C).3022
D).3508
E).4049
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63
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent less than 60 hours studying?

A).6026
B).5948
C).6368
D).5478
E).5753
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64
For a standard normal distribution, find the area between z = -1.68 and z = +1.4.

A).8577
B).8971
C).8727
D).0987
E).1064
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65
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent between 40 and 80 hours studying?

A).8443
B).7486
C).8051
D).7224
E)..8962
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66
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.Assume the study time distribution is normal.According to study results, about 20% of MSU students spent less than how many hours last month studying.

A)44.6
B)45.1
C)43.2
D)46.5
E)40.0
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67
JewelMist.com estimates the cost of relocating its headquarters to Los Gatos, CA with a normal distribution centered on $9.5 million and having a standard deviation of $1.1 million.According to this distribution, there's a 45% chance that the cost will be between $9.5 million and $ how many million.(Make $9.5 million the lower boundary for your interval.)

A)11.315
B)10.783
C)9.961
D)11.652
E)10.782
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68
For a standard normal distribution, find the area between z = +1.36 and z = + 2.22.

A).4162
B).0596
C).1406
D).3289
E).0737
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69
For a standard normal distribution, determine that probability that z is greater than or equal to 2.67; that is, find P(z > 2.6).

A).0478
B).0160
C).0038
D).1406
E).1331
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70
What proportion of values in a normal distribution will be in an interval that starts at 2.58 standard deviations to the left of (or below) the mean and ends at 1.96 standard deviations to the left of (or below) the mean?

A).0574
B).0662
C).0201
D).1021
E).0062
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71
What proportion of values in a normal distribution will be between the mean and a point 1.75 standard deviations to the right of (or above) the mean?

A).4599
B).5464
C).4013
D).3997
E).3761
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72
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be less than 4.5 million barrels?

A).1736
B).1587
C).2019
D).2794
E).2823
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k this deck
73
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, there is a .005 probability that NDM's production will be greater than how many millions of barrels?

A)6.4
B)7.0
C)6.1
D)7.5
E)6.8
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k this deck
74
A study reported by the Michigan State campus newspaper stated that the average time MSU students spent studying last month was is 58.3 hours, with a standard deviation of 14 hours.If the study time distribution is normal, what percentage of students spent more than 70 hours studying?

A).3749
B).2454
C).2005
D).1772
E).2823
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k this deck
75
For a standard normal distribution, determine that probability that z is between 0 and 1.48; that is, find P(0 < z < 1.48).

A).4265
B).4793
C).4850
D).4949
E).4306
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76
What proportion of values in a normal distribution will be in an interval that starts at 2.0 standard deviations to the left of (or below) the mean and extends to 1.0 standard deviation to the right of (or above) the mean?

A).7157
B).8365
C).8185
D).9162
E).8925
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77
For a standard normal distribution, determine that probability that z is between 2.2 and 2.55; that is, find P(2.2 < z < 2.55).

A).0085
B).0583
C).0116
D).0012
E).0487
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k this deck
78
North Dakota Mining (NDM) describes its estimate of the amount of oil it will produce next year from its western North Dakota operations with a normal distribution.The distribution is centered on 5.2 million barrels and has a standard deviation of .7 million barrels.According to this distribution, how likely is it that NDM's production will be between 4.8 and 6.0 million barrels?

A).3944
B).4162
C).6406
D).5596
E).5886
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k this deck
79
What proportion of values in a normal distribution will be above 2.33 standard deviations to the right of (or above) the mean?

A).0802
B).0126
C).0221
D).0099
E).0398
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80
For a standard normal distribution, find the area between z = -.67 and z = +.15.

A).4692
B).0239
C).9756
D).7328
E).7024
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