Deck 1: Introduction, Measurement, Estimating
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Deck 1: Introduction, Measurement, Estimating
1
Theories are derived directly from observations.
False
2
The number of reliably known digits in a number is called the number of estimated uncertainty.
False
3
A kind of analogy or mental image of a phenomenon in terms of something we are familiar with is referred to as a
A)model.
B)theory.
C)law.
D)principle.
E)hypothesis.
A)model.
B)theory.
C)law.
D)principle.
E)hypothesis.
model.
4
Accuracy refers to how close a measurement is to the true value.
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5
When dividing several quantities, the number of significant digits in the result must always be
A)larger than the number of significant digits in the most accurate of the quantities.
B)equal to the number of significant digits in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of significant digits in the least accurate of the quantities.
E)smaller than the number of significant digits in the least accurate of the quantities.
A)larger than the number of significant digits in the most accurate of the quantities.
B)equal to the number of significant digits in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of significant digits in the least accurate of the quantities.
E)smaller than the number of significant digits in the least accurate of the quantities.
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6
A useful method of expressing very small or very large numbers is
A)scientific notation.
B)arabic numerals.
C)roman numerals.
D)significant figures.
E)greek letters.
A)scientific notation.
B)arabic numerals.
C)roman numerals.
D)significant figures.
E)greek letters.
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7
A statement found to be experimentally valid over a wide range of observed phenomena is referred to as a
A)model.
B)theory.
C)law.
D)principle.
E)hypothesis.
A)model.
B)theory.
C)law.
D)principle.
E)hypothesis.
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8
Estimated uncertainty is meant to take into account precision but not accuracy.
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9
List the SI base units.
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10
State the general rule for significant figures when adding or subtracting numbers.
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11
Describe an order-of-magnitude estimate.
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12
Dimensional analysis can tell you whether an equation is physically correct.
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13
List the SI base quantities.
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14
A theory cannot be absolutely verified.
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15
When subtracting several quantities, the number of decimal places in the result must always be
A)larger than the number of decimal places in the most accurate of the quantities.
B)equal to the number of decimal places in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of decimal places in the least accurate of the quantities.
E)smaller than the number of decimal places in the least accurate of the quantities.
A)larger than the number of decimal places in the most accurate of the quantities.
B)equal to the number of decimal places in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of decimal places in the least accurate of the quantities.
E)smaller than the number of decimal places in the least accurate of the quantities.
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16
State the general rule for significant figures when multiplying or dividing numbers.
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17
There is an uncertainty associated with every measurement.
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18
When multiplying several quantities, the number of significant digits in the result must always be
A)larger than the number of significant digits in the most accurate of the quantities.
B)equal to the number of significant digits in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of significant digits in the least accurate of the quantities.
E)smaller than the number of significant digits in the least accurate of the quantities.
A)larger than the number of significant digits in the most accurate of the quantities.
B)equal to the number of significant digits in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of significant digits in the least accurate of the quantities.
E)smaller than the number of significant digits in the least accurate of the quantities.
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19
Accuracy refers to the repeatability of a measurement using a given instrument.
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20
When adding several quantities, the number of decimal places in the result must always be
A)larger than the number of decimal places in the most accurate of the quantities.
B)equal to the number of decimal places in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of decimal places in the least accurate of the quantities.
E)smaller than the number of decimal places in the least accurate of the quantities.
A)larger than the number of decimal places in the most accurate of the quantities.
B)equal to the number of decimal places in the most accurate of the quantities.
C)equal to the average number of significant digits in the most and least accurate of the quantities.
D)equal to the number of decimal places in the least accurate of the quantities.
E)smaller than the number of decimal places in the least accurate of the quantities.
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21
How many significant figures are in 0.0067?
A)1
B)2
C)3
D)4
E)5
A)1
B)2
C)3
D)4
E)5
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22
The metric prefix for one one-hundredth is
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
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23
How many significant figures are in 10,002?
A)ambiguous
B)2
C)3
D)4
E)5
A)ambiguous
B)2
C)3
D)4
E)5
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24
Select the list which contains only SI basic units.
A)liter, meter, second, watt
B)joule, kelvin, kilogram, watt
C)candela, kelvin, meter, second
D)joule, newton, second, watt
E)candela, joule, second, meter
A)liter, meter, second, watt
B)joule, kelvin, kilogram, watt
C)candela, kelvin, meter, second
D)joule, newton, second, watt
E)candela, joule, second, meter
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25
How many basic units does the SI system have?
A)three
B)four
C)five
D)seven
E)ten
A)three
B)four
C)five
D)seven
E)ten
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26
The metric prefix for one one-thousandth is
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
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27
All of the following are base units of the SI system except:
A)kilogram.
B)kelvin.
C)meter.
D)volt.
E)candela.
A)kilogram.
B)kelvin.
C)meter.
D)volt.
E)candela.
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28
Four students measure the mass of an object, each using a different scale. They record their results as follows:
Which student used the most precise scale?
A)A
B)B
C)C
D)D
E)E

A)A
B)B
C)C
D)D
E)E
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29
The base SI unit of length is
A)millimeter.
B)centimeter.
C)meter.
D)kilometer.
E)megameter.
A)millimeter.
B)centimeter.
C)meter.
D)kilometer.
E)megameter.
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30
What is the product of 12.56 and 2.12?
A)27
B)26.6
C)26.23
D)26.627
E)26.6270
A)27
B)26.6
C)26.23
D)26.627
E)26.6270
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31
The metric prefix for one thousand is
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
A)milli.
B)centi.
C)kilo.
D)mega.
E)giga.
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32
Four students measure the mass of an object, each using a different scale. They record their results as follows:
Which student used the least precise scale?
A)A
B)B
C)C
D)D
E)E

A)A
B)B
C)C
D)D
E)E
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33
What is the difference between 105.3 and 101.12?
A)4
B)4.2
C)4.18
D)4.180
E)4.1800
A)4
B)4.2
C)4.18
D)4.180
E)4.1800
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34
What is the result of 2.43 ÷ 4.561?
A)5.3278 × 10-1
B)5.328 × 10-1
C)5.33 × 10-1
D)5.3 × 10-1
E)5 × 10-1
A)5.3278 × 10-1
B)5.328 × 10-1
C)5.33 × 10-1
D)5.3 × 10-1
E)5 × 10-1
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35
How many significant figures are in 120.07?
A)6
B)5
C)4
D)3
E)2
A)6
B)5
C)4
D)3
E)2
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36
What is the sum of 1123 and 10.3 written with the correct number of significant figures?
A)1.13 × 103
B)1133.3000
C)1.1 × 103
D)1133.3
E)1133
A)1.13 × 103
B)1133.3000
C)1.1 × 103
D)1133.3
E)1133
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37
How many significant figures are in 576,000?
A)3
B)4
C)5
D)6
E)ambiguous
A)3
B)4
C)5
D)6
E)ambiguous
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38
How many significant figures are in 0.00054?
A)2
B)3
C)4
D)5
E)6
A)2
B)3
C)4
D)5
E)6
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39
What precision should you expect for a quantity that you determine by estimation in which variables used in the calculation are rounded to the nearest power of ten?
A)Two significant figures will always be correct.
B)the correct order of magnitude
C)Anywhere from two to three significant figures will always be correct.
D)One significant figure will always be correct.
E)Three significant figures will always be correct.
A)Two significant figures will always be correct.
B)the correct order of magnitude
C)Anywhere from two to three significant figures will always be correct.
D)One significant figure will always be correct.
E)Three significant figures will always be correct.
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40
What is the sum of 1.49 + 3.212 + 1.9?
A)7
B)6.6
C)6.60
D)6.602
E)6.6020
A)7
B)6.6
C)6.60
D)6.602
E)6.6020
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41
Write out the number 9.45 × 10-5 in full with a decimal point and correct number of zeros.
A)0.00000945
B)0.0000945
C)0.000945
D)0.00945
E)0.0945
A)0.00000945
B)0.0000945
C)0.000945
D)0.00945
E)0.0945
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42
What is 34 + ( 4) × (1.2465) written with the correct number of significant figures?
A)39.0
B)38.99
C)4 × 101
D)39
E)38.986
A)39.0
B)38.99
C)4 × 101
D)39
E)38.986
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43
Approximately how many times does an average human heart beat in a year?
A)4 × 105
B)4 × 106
C)4 × 107
D)4 × 108
E)4 × 109
A)4 × 105
B)4 × 106
C)4 × 107
D)4 × 108
E)4 × 109
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44
How many seconds in 5.24 days?
A)3.77 × 103 s
B)4.98 × 107 s
C)4.53 × 105 s
D)2.26 × 105 s
E)7.55 × 103 s
A)3.77 × 103 s
B)4.98 × 107 s
C)4.53 × 105 s
D)2.26 × 105 s
E)7.55 × 103 s
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45
What is the conversion factor between km/h and m/s?
A)7.72 × 10-5 (m/s)/(km/h)
B)2.78 × 10-1 (m/s)/(km/h)
C)1.30 × 104 (m/s)/(km/h)
D)3.60 (m/s)/(km/h)
E)16.7 (m/s)/(km/h)
A)7.72 × 10-5 (m/s)/(km/h)
B)2.78 × 10-1 (m/s)/(km/h)
C)1.30 × 104 (m/s)/(km/h)
D)3.60 (m/s)/(km/h)
E)16.7 (m/s)/(km/h)
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46
What is the percent uncertainty in the measurement 2.58 ± 0.15 cm?
A)2.9%
B)5.8%
C)8.7%
D)12%
E)15%
A)2.9%
B)5.8%
C)8.7%
D)12%
E)15%
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47
How many minutes is 182 days?
A)1.31 × 105 min
B)2.62 × 105 min
C)7.86 × 107 min
D)1.57 × 107 min
E)127 min
A)1.31 × 105 min
B)2.62 × 105 min
C)7.86 × 107 min
D)1.57 × 107 min
E)127 min
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48
Write the number 0.00056 in power of ten notation.
A)5.6 × 10-5
B)5.6 × 10-4
C)5.6 × 10-3
D)5.6 × 10-2
E)5.6 × 10-1
A)5.6 × 10-5
B)5.6 × 10-4
C)5.6 × 10-3
D)5.6 × 10-2
E)5.6 × 10-1
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49
Approximately how many times does an average human heart beat in a lifetime?
A)3 × 1011
B)3 × 1010
C)3 × 109
D)3 × 108
E)4 × 107
A)3 × 1011
B)3 × 1010
C)3 × 109
D)3 × 108
E)4 × 107
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50
The length and width of a rectangle are 1.125 m and 0.606 m, respectively. Multiplying, your calculator gives the product as 0.68175. Rounding properly to the correct number of significant figures, the area should be written as
A)0.7 m2.
B)0.68 m2.
C)0.682 m2.
D)0.6818 m2.
E)0.68175 m2.
A)0.7 m2.
B)0.68 m2.
C)0.682 m2.
D)0.6818 m2.
E)0.68175 m2.
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51
What is the cosine of 45°?
A)0.7
B)0.71
C)0.707
D)0.7071
E)0.70710
A)0.7
B)0.71
C)0.707
D)0.7071
E)0.70710
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52
Convert 4.5 × 10-3 to decimal notation.
A)4.500
B)0.4500
C)0.0450
D)0.0045
E)0.00045
A)4.500
B)0.4500
C)0.0450
D)0.0045
E)0.00045
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53
What is the volume, and its approximate uncertainty, of a sphere of radius 1.96 ± 0.01 m?
A)31.5 ± 0.1 m3
B)31.5 ± 0.2 m3
C)31.5 ± 0.3 m3
D)31.5 ± 0.4 m3
E)31.5 ± 0.5 m3
A)31.5 ± 0.1 m3
B)31.5 ± 0.2 m3
C)31.5 ± 0.3 m3
D)31.5 ± 0.4 m3
E)31.5 ± 0.5 m3
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54
What is the conversion factor between cm2 and m2?
A)0.01 m2/ cm2
B)0.0001 m2/ cm2
C)10 m2/ cm2
D)100 m2/ cm2
E)10000 m2/ cm2
A)0.01 m2/ cm2
B)0.0001 m2/ cm2
C)10 m2/ cm2
D)100 m2/ cm2
E)10000 m2/ cm2
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55
0.00325 × 10-8 cm can also be expressed in mm as
A)3.25 × 10-12 mm.
B)3.25 × 10-11 mm.
C)3.25 × 10-10 mm.
D)3.25 × 10-9 mm.
E)3.25 × 10-8 mm.
A)3.25 × 10-12 mm.
B)3.25 × 10-11 mm.
C)3.25 × 10-10 mm.
D)3.25 × 10-9 mm.
E)3.25 × 10-8 mm.
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56
What is the percent uncertainty in the area of a circle whose radius is 1.8 × 104 cm?
A)1.1%
B)5.6%
C)11%
D)24%
E)56%
A)1.1%
B)5.6%
C)11%
D)24%
E)56%
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57
What, approximately, is the percent uncertainty for the measurement 5.2?
A)1%
B)2%
C)3%
D)4%
E)5%
A)1%
B)2%
C)3%
D)4%
E)5%
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58
What is 56 + ( 32.00)/(1.2465 + 3.45) written with the correct number of significant figures?
A)62.8
B)62.812
C)62.81
D)63
E)62.8123846
A)62.8
B)62.812
C)62.81
D)63
E)62.8123846
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59
0.0001895 can also be expressed as
A)1.895 × 10-3.
B)1.895 × 10-4.
C)18.95 × 104.
D)1895 × 105.
E)189.5 × 107.
A)1.895 × 10-3.
B)1.895 × 10-4.
C)18.95 × 104.
D)1895 × 105.
E)189.5 × 107.
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60
What is the conversion factor between km/ h2 and m/ s2?
A)7.72 × 10-5 (m/ s2)/(km/ h2)
B)2.78 × 10-1 (m/ s2)/(km/ h2)
C)1.30 × 104 (m/ s2)/(km/ h2)
D)3.60 (m/ s2)/(km/ h2)
E)16.7 (m/ s2)/(km/ h2)
A)7.72 × 10-5 (m/ s2)/(km/ h2)
B)2.78 × 10-1 (m/ s2)/(km/ h2)
C)1.30 × 104 (m/ s2)/(km/ h2)
D)3.60 (m/ s2)/(km/ h2)
E)16.7 (m/ s2)/(km/ h2)
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61
Estimate how many times you would have to fold a sheet of paper until it becomes as thick as a large dictionary (approximately 10 cm thick).
A)10 times
B)50 times
C)100 times
D)500 times
E)1000 times
A)10 times
B)50 times
C)100 times
D)500 times
E)1000 times
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62
The position, x, of an object is given by the equation x = A + Bt +Ct2, where t refers to time. What are the dimensions of A, B, and C?
A)distance, distance, distance
B)distance, time, time
C)distance, time, time2
D)distance, distance/time, distance/ time2
E)distance/time, distance/time2, distance/ time3
A)distance, distance, distance
B)distance, time, time
C)distance, time, time2
D)distance, distance/time, distance/ time2
E)distance/time, distance/time2, distance/ time3
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63
Approximately how many pennies would you have to stack to reach an average 8-foot ceiling?
A)2 × 103
B)2 × 102
C)2 × 104
D)2 × 105
E)2 x 106
A)2 × 103
B)2 × 102
C)2 × 104
D)2 × 105
E)2 x 106
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64
The density of a solid object is defined as the ratio of the mass of the object to its volume. The dimension of density is
A)[M]/[L].
B)[L]3/[M].
C)[M][L]-3.
D)[M][L][T].
E)[M][L].
A)[M]/[L].
B)[L]3/[M].
C)[M][L]-3.
D)[M][L][T].
E)[M][L].
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65
Estimate the number of pennies that would fit in a box one foot across by one foot wide by one foot tall.
A)5 × 102
B)5 × 103
C)5 × 104
D)5 × 105
E)5 x 104
A)5 × 102
B)5 × 103
C)5 × 104
D)5 × 105
E)5 x 104
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66
Power is defined as the rate of work per time, power = work/time. If the dimensions of power are [ML2T-3], what are the dimensions of work?
A)[MLT-3]
B)[ML2T-1]
C)[ML3T-3]
D)[ML2T-2]
E)[ML2T-4]
A)[MLT-3]
B)[ML2T-1]
C)[ML3T-3]
D)[ML2T-2]
E)[ML2T-4]
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67
The period of a pendulum is the time it takes the pendulum to swing back and forth once. If the only dimensional quantities that the period depends on are the acceleration of gravity, g, and the length of the pendulum, L, what combination of g and L must the period be proportional to? Acceleration has dimensions of [L][T-2].
A)g/L
B)gL2
C)gL
D)![<strong>The period of a pendulum is the time it takes the pendulum to swing back and forth once. If the only dimensional quantities that the period depends on are the acceleration of gravity, g, and the length of the pendulum, L, what combination of g and L must the period be proportional to? Acceleration has dimensions of [L][T<sup>-</sup><sup>2</sup>].</strong> A)g/L B)gL<sup>2 </sup> C)gL D) E)](https://storage.examlex.com/TB3817/11eb45bd_ec24_766a_a147_5b24a7b89b1a_TB3817_11.jpg)
E)![<strong>The period of a pendulum is the time it takes the pendulum to swing back and forth once. If the only dimensional quantities that the period depends on are the acceleration of gravity, g, and the length of the pendulum, L, what combination of g and L must the period be proportional to? Acceleration has dimensions of [L][T<sup>-</sup><sup>2</sup>].</strong> A)g/L B)gL<sup>2 </sup> C)gL D) E)](https://storage.examlex.com/TB3817/11eb45bd_ec24_766b_a147_771749fbe56c_TB3817_11.jpg)
A)g/L
B)gL2
C)gL
D)
![<strong>The period of a pendulum is the time it takes the pendulum to swing back and forth once. If the only dimensional quantities that the period depends on are the acceleration of gravity, g, and the length of the pendulum, L, what combination of g and L must the period be proportional to? Acceleration has dimensions of [L][T<sup>-</sup><sup>2</sup>].</strong> A)g/L B)gL<sup>2 </sup> C)gL D) E)](https://storage.examlex.com/TB3817/11eb45bd_ec24_766a_a147_5b24a7b89b1a_TB3817_11.jpg)
E)
![<strong>The period of a pendulum is the time it takes the pendulum to swing back and forth once. If the only dimensional quantities that the period depends on are the acceleration of gravity, g, and the length of the pendulum, L, what combination of g and L must the period be proportional to? Acceleration has dimensions of [L][T<sup>-</sup><sup>2</sup>].</strong> A)g/L B)gL<sup>2 </sup> C)gL D) E)](https://storage.examlex.com/TB3817/11eb45bd_ec24_766b_a147_771749fbe56c_TB3817_11.jpg)
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68
A person stands 35.0 m from a flag pole. With a protractor at eye level, he finds that the angle at the top of the flag pole makes with the horizontal is 25.0 degrees. Approximately how high is the flag pole? (The distance from his feet to his eyes is 1.7 m.)
A)10 m
B)20 m
C)30 m
D)50 m
E)80 m
A)10 m
B)20 m
C)30 m
D)50 m
E)80 m
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69
Estimate the number of times Earth will rotate on its axis during a human's lifetime.
A)3 × 104
B)3 × 105
C)3 × 106
D)3 × 107
E)3 x 108
A)3 × 104
B)3 × 105
C)3 × 106
D)3 × 107
E)3 x 108
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70
Impulse is a quantity that is equal to force multiplied by time. If the dimensions of force are [M][L][T-2], what are the dimensions of impulse?
A)[M][L][T-3]
B)[M][L2][T]
C)[M][L2][T-2]
D)[M][L][T-1]
E)[M][L]
A)[M][L][T-3]
B)[M][L2][T]
C)[M][L2][T-2]
D)[M][L][T-1]
E)[M][L]
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71
In solving a physics problem you end up with m in the numerator and m/s in the denominator. The units for your answer are
A)m2/s.
B)m2.
C)m.
D)s.
E)1/s.
A)m2/s.
B)m2.
C)m.
D)s.
E)1/s.
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