Question 1

Find the equations of any vertical asymptotes.
-

Accepted Answer

A)  x = 2, x = -2 
B)  x = 7 
C)  x = -7 
D)  None 
A)  x = 2, x = -2 
B)  x = 7 
C)  x = -7 
D)  None

Question 2

Write an equation of the line with the indicated slope and y intercept.
-

Accepted Answer

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

Question 3

Use the REGRESSION feature on a graphing calculator.
-

Accepted Answer

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

Question 4

Solve the problem.
-If $4,000 is invested at 7% compounded annually, how long will it take for it to grow to $6,000, assuming no withdrawals are made? Compute answer to the next higher year if not exact.

Accepted Answer

A)  6 years 
B)  5 years 
C)  2 years 
D)  8 years 
A)  6 years 
B)  5 years 
C)  2 years 
D)  8 years

Question 5

Write in terms of simpler forms.
-

Accepted Answer

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

Question 6

Use the properties of logarithms to solve.
-

Accepted Answer

A)  -1, 10 
B)  -10 
C)  -10, 1 
D)  10 
A)  -1, 10 
B)  -10 
C)  -10, 1 
D)  10

Question 7

Solve the problem.
-The financial department of a company that produces digital cameras arrived at the following price-demand
function and the corresponding revenue function:   The function p(x) is the wholesale price per camera at which x million cameras can be sold and R(x) is the corresponding
revenue (in million dollars). Both functions have domain   They also found the cost function to be C(x) = 150
+ 15.1x (in million dollars) for manufacturing and selling x cameras. Find the profit function and determine the
approximate number of cameras, rounded to the nearest hundredths, that should be sold for maximum profit.

Accepted Answer

@#IMG-DLM& must sell

Question 8

The graph that follows is the graph of a polynomial function. (i) What is the minimum degree of a polynomial function
that could have the graph? (ii) Is the leading coefficient of the polynomial negative or positive?
-

Accepted Answer

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

Question 9

Provide an appropriate response.
-

Accepted Answer

A)  A function with domain all real numbers except x = 5 
B)    
A)  A function with domain all real numbers except x = 5 
B)

Question 10

Use the properties of logarithms to solve.
-

Accepted Answer

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

Question 11

Solve the problem.
-Assume that a savings account earns interest at the rate of 2% compounded monthly. If this account contains $1000 now, how many months will it take for this amount to double if no withdrawals are made?

Accepted Answer

A)  417 months 
B)  12 months 
C)  450 months 
D)  408 months 
A)  417 months 
B)  12 months 
C)  450 months 
D)  408 months

Question 12

Solve the problem.
-The number of books in a community college library increases according to the function   , where t is measured in years. How many books will the library have after 8 year(s)?

Accepted Answer

A)  7200 
B)  4462 
C)  9153 
D)  10,275 
A)  7200 
B)  4462 
C)  9153 
D)  10,275

Question 13

Use point-by-point plotting to sketch the graph of the equation.
-

Accepted Answer

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

Question 14

Solve the equation.
-Solve for

Accepted Answer

A)  9 
B)  1 
C)  3 
D)  -1 
A)  9 
B)  1 
C)  3 
D)  -1

Question 15

Solve graphically to two decimal places using a graphing calculator.
-

Accepted Answer

A)  -2.26  0.63 
C)  -0.63  2.26 
A)  -2.26  0.63 
C)  -0.63  2.26

Question 16

Solve the problem.
-In the table below, the amount of the U.S. minimum wage is listed for selected years.   Find an exponential regression model of the form y = a ·bx, where y represents the U.S. minimum wage x years
after 1960. Round a and b to four decimal places. According to this model, what will the minimum wage be in
2005? In 2010?

Accepted Answer

The answer of Solve the problem.
-In the table below, the...

Question 17

Write in terms of simpler forms.
-

Accepted Answer

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

Question 18

Write an equation for a function that has a graph with the given transformations.
-The shape of   is shifted 5 units to the left. Then the graph is shifted 7 units upward.

Accepted Answer

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

Question 19

Solve the problem.
-A small company that makes hand-sewn leather shoes has fixed costs of $320 a day, and total costs of $1200 per day at an output of 20 pairs of shoes per day. Assume that total cost C is linearly related to output x. Find an
Equation of the line relating output to cost. Write the final answer in the form C = mx + b.

Accepted Answer

A)  C = 44x + 320 
B)  C = 60x + 320 
C)  C = 44x + 1520 
D)  C = 60x + 1520 
A)  C = 44x + 320 
B)  C = 60x + 320 
C)  C = 44x + 1520 
D)  C = 60x + 1520

Question 20

Graph the function.
-

Accepted Answer

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

Find the equations of any vertical asymptotes. -

Write an equation of the line with the indicated slope and y intercept. -

Use the REGRESSION feature on a graphing calculator. -

Solve the problem. -If $4,000 is invested at 7% compounded annually, how long will it take for it to grow to $6,000, assuming no withdrawals are made? Compute answer to the next higher year if not exact.

Write in terms of simpler forms. -

Use the properties of logarithms to solve. -

The graph that follows is the graph of a polynomial function. (i) What is the minimum degree of a polynomial function that could have the graph? (ii) Is the leading coefficient of the polynomial negative or positive? -

Provide an appropriate response. -

Use the properties of logarithms to solve. -

Solve the problem. -Assume that a savings account earns interest at the rate of 2% compounded monthly. If this account contains $1000 now, how many months will it take for this amount to double if no withdrawals are made?

Solve the problem. -The number of books in a community college library increases according to the function , where t is measured in years. How many books will the library have after 8 year(s)?

Use point-by-point plotting to sketch the graph of the equation. -

Solve the equation. -Solve for

Solve graphically to two decimal places using a graphing calculator. -

Write in terms of simpler forms. -

Write an equation for a function that has a graph with the given transformations. -The shape of is shifted 5 units to the left. Then the graph is shifted 7 units upward.

Graph the function. -

Limits and the Derivative

Additional Derivative Topics

Graphing and Optimization

Integration

Additional Integration Topics

Multivariable Calculus

Trigonometric Functions

Differential Equations

Taylor Polynomials and Infinite Series

Probability and Calculus

Basic Algebra Review

Special Topics

Filters

Exam 1: Functions and Graphs

Find the equations of any vertical asymptotes. -

Write an equation of the line with the indicated slope and y intercept. -

Use the REGRESSION feature on a graphing calculator. -

Solve the problem. -If $4,000 is invested at 7% compounded annually, how long will it take for it to grow to $6,000, assuming no withdrawals are made? Compute answer to the next higher year if not exact.

Write in terms of simpler forms. -

Use the properties of logarithms to solve. -

The graph that follows is the graph of a polynomial function. (i) What is the minimum degree of a polynomial function that could have the graph? (ii) Is the leading coefficient of the polynomial negative or positive? -

Provide an appropriate response. -

Use the properties of logarithms to solve. -

Solve the problem. -Assume that a savings account earns interest at the rate of 2% compounded monthly. If this account contains $1000 now, how many months will it take for this amount to double if no withdrawals are made?

Solve the problem. -The number of books in a community college library increases according to the function , where t is measured in years. How many books will the library have after 8 year(s)?

Use point-by-point plotting to sketch the graph of the equation. -

Solve the equation. -Solve for

Solve graphically to two decimal places using a graphing calculator. -

Write in terms of simpler forms. -

Write an equation for a function that has a graph with the given transformations. -The shape of is shifted 5 units to the left. Then the graph is shifted 7 units upward.

Graph the function. -

Limits and the Derivative

Additional Derivative Topics

Graphing and Optimization

Integration

Additional Integration Topics

Multivariable Calculus

Trigonometric Functions

Differential Equations

Taylor Polynomials and Infinite Series

Probability and Calculus

Basic Algebra Review

Special Topics

Filters