Question 1

Solve the problem.
-Give the number of possible outcomes for tossing 3 coins.

Accepted Answer

A)  8 
B)  16 
C)  6 
D)  4 
A)  8 
B)  16 
C)  6 
D)  4

Question 2

Use the addition rule to solve the problem.
-Give the probability that the roll of a die will show a number less than 6.

Accepted Answer

A)  0 
B)    
C)    
D)  1 
A)  0 
B)    
C)    
D)  1

Question 3

For each given statement Sn, write the statements   and   and verify that they are true.
-

Accepted Answer

The answer of For each given statement Sn, write the...

Question 4

Write the complete binomial expansion.
-

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 5

Solve the problem.
-A bag contains 7 apples and 5 oranges. If you select 6 pieces of fruit without looking, how many ways can you get 6 apples?

Accepted Answer

A)  14 
B)  35 
C)  12 
D)  7 
A)  14 
B)  35 
C)  12 
D)  7

Question 6

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula.
-

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 7

Evaluate the expression.
-C(12, 8)

Accepted Answer

A)  48 
B)  9,979,200 
C)  11,880 
D)  495 
A)  48 
B)  9,979,200 
C)  11,880 
D)  495

Question 8

Solve the problem.
-A ball is dropped from a height of 6.0 m. On each upward bounce the ball returns to   of its previous height. Find the total vertical distance the ball travels before coming to rest.

Accepted Answer

A)  12.0 m 
B)  20.0 m 
C)  18.0 m 
D)  19.0 m 
A)  12.0 m 
B)  20.0 m 
C)  18.0 m 
D)  19.0 m

Question 9

Use the addition rule to solve the problem.
-Each of ten tickets is marked with a different number from 1 to 10 and put in a box. If you draw a ticket from the box, what is the probability that you will draw 7, 8, or 4?

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 10

Solve the problem.
-If a person is randomly selected, find the probability that his or her birthday is not in May. Ignore leap years.

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 11

Rewrite the series using the new index j as indicated.
-

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 12

Use the addition rule to solve the problem.
-One digit from the number 6,353,883 is written on each of seven cards. What is the probability of drawing a card that shows 6, 3, or 5?

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 13

Write out the first five terms of the sequence.
-

Accepted Answer

A)  0, 2, 6, 12, 20 
B)  0, 3, 8, 15, 24 
C)  1, 4, 9, 16, 25 
D)  2, 6, 12, 20, 30 
A)  0, 2, 6, 12, 20 
B)  0, 3, 8, 15, 24 
C)  1, 4, 9, 16, 25 
D)  2, 6, 12, 20, 30

Question 14

Find the sum of the geometric series.
-

Accepted Answer

A)  2 
B)    
C)  10 
D)    
A)  2 
B)    
C)  10 
D)

Question 15

Solve the problem.
-A musician plans to perform 4 selections. In how many ways can she arrange the musical selections?

Accepted Answer

A)  24 
B)  16 
C)  32 
D)  12 
A)  24 
B)  16 
C)  32 
D)  12

Question 16

Write a recursion formula for the sequence.
-7, 16, 25, 34, . . .

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 17

Find the probability of the event.
-A bag contains 13 balls numbered 1 through 13. What is the probability of selecting a ball that has an even number when one ball is drawn from the bag?

Accepted Answer

A)    
B)    
C)  6 
D)    
A)    
B)    
C)  6 
D)

Question 18

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula.
-

Accepted Answer

A)    
B)    
C)    
D)    
A)    
B)    
C)    
D)

Question 19

Find the sum of the series.
-

Accepted Answer

A)  64 
B)  66 
C)  54 
D)  34 
A)  64 
B)  66 
C)  54 
D)  34

Question 20

Find the indicated part of the arithmetic sequence.
-Find the eighth term of the sequence that has a first term of -8 and a common difference of 5.

Accepted Answer

A)  27 
B)  32 
C)  -48 
D)  -43 
A)  27 
B)  32 
C)  -48 
D)  -43

Solve the problem. -Give the number of possible outcomes for tossing 3 coins.

Use the addition rule to solve the problem. -Give the probability that the roll of a die will show a number less than 6.

For each given statement Sn, write the statements and and verify that they are true. -

Write the complete binomial expansion. -

Solve the problem. -A bag contains 7 apples and 5 oranges. If you select 6 pieces of fruit without looking, how many ways can you get 6 apples?

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula. -

Evaluate the expression. -C(12, 8)

Solve the problem. -A ball is dropped from a height of 6.0 m. On each upward bounce the ball returns to of its previous height. Find the total vertical distance the ball travels before coming to rest.

Use the addition rule to solve the problem. -Each of ten tickets is marked with a different number from 1 to 10 and put in a box. If you draw a ticket from the box, what is the probability that you will draw 7, 8, or 4?

Solve the problem. -If a person is randomly selected, find the probability that his or her birthday is not in May. Ignore leap years.

Rewrite the series using the new index j as indicated. -

Use the addition rule to solve the problem. -One digit from the number 6,353,883 is written on each of seven cards. What is the probability of drawing a card that shows 6, 3, or 5?

Write out the first five terms of the sequence. -

Find the sum of the geometric series. -

Solve the problem. -A musician plans to perform 4 selections. In how many ways can she arrange the musical selections?

Write a recursion formula for the sequence. -7, 16, 25, 34, . . .

Find the probability of the event. -A bag contains 13 balls numbered 1 through 13. What is the probability of selecting a ball that has an even number when one ball is drawn from the bag?

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula. -

Find the sum of the series. -

Find the indicated part of the arithmetic sequence. -Find the eighth term of the sequence that has a first term of -8 and a common difference of 5.

Equations, Inequalities, and Modeling

Functions and Graphs

Polynomial and Rational Functions

Exponential and Logarithmic Functions

The Trigonometric Functions

Trigonometric Identities and Conditional Equations

Applications of Trigonometry

Systems of Equations and Inequalities

Matrices and Determinants

The Conic Sections

Basic Algebra Review

Filters

Exam 11: Sequences, Series, and Probability

Solve the problem. -Give the number of possible outcomes for tossing 3 coins.

Use the addition rule to solve the problem. -Give the probability that the roll of a die will show a number less than 6.

For each given statement Sn, write the statements and and verify that they are true. -

Write the complete binomial expansion. -

Solve the problem. -A bag contains 7 apples and 5 oranges. If you select 6 pieces of fruit without looking, how many ways can you get 6 apples?

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula. -

Evaluate the expression. -C(12, 8)

Solve the problem. -A ball is dropped from a height of 6.0 m. On each upward bounce the ball returns to of its previous height. Find the total vertical distance the ball travels before coming to rest.

Use the addition rule to solve the problem. -Each of ten tickets is marked with a different number from 1 to 10 and put in a box. If you draw a ticket from the box, what is the probability that you will draw 7, 8, or 4?

Solve the problem. -If a person is randomly selected, find the probability that his or her birthday is not in May. Ignore leap years.

Rewrite the series using the new index j as indicated. -

Use the addition rule to solve the problem. -One digit from the number 6,353,883 is written on each of seven cards. What is the probability of drawing a card that shows 6, 3, or 5?

Write out the first five terms of the sequence. -

Find the sum of the geometric series. -

Solve the problem. -A musician plans to perform 4 selections. In how many ways can she arrange the musical selections?

Write a recursion formula for the sequence. -7, 16, 25, 34, . . .

Find the probability of the event. -A bag contains 13 balls numbered 1 through 13. What is the probability of selecting a ball that has an even number when one ball is drawn from the bag?

Write a formula for the nth term of the given geometric sequence. Do not use a recursion formula. -

Find the sum of the series. -

Find the indicated part of the arithmetic sequence. -Find the eighth term of the sequence that has a first term of -8 and a common difference of 5.

Equations, Inequalities, and Modeling

Functions and Graphs

Polynomial and Rational Functions

Exponential and Logarithmic Functions

The Trigonometric Functions

Trigonometric Identities and Conditional Equations

Applications of Trigonometry

Systems of Equations and Inequalities

Matrices and Determinants

The Conic Sections

Basic Algebra Review

Filters