Precalculus - Practice Test and Quiz Multiple Choice

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quiz_w1.docx

Question 1

 

Find the value for the function. Find f(2x) when f(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q17g1.jpg.

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q17g3.jpg

2https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q17g5.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q17g4.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q17g2.jpg

4 points  

Question 2

 

Find the value for the function. Find f(x + 1) when f(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q15g1.jpg.

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q15g2.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q15g5.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q15g3.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q15g4.jpg

4 points  

Question 3

 

Find the value for the function. Find f(x + h) when f(x) = 3x2 - 4x - 3.

3x2 + 3xh + 3h2 - 4x - 4h - 3

3x2 + 3h2 - 4x - 4h - 3

3x2 + 3h2 + 2x + 2h - 3

3x2 + 6xh + 3h2 - 4x - 4h - 3

4 points  

Question 4

 

Determine whether the relation is a function. {(-9, 2), (-9, 5), (2, 7), (4, -1), (9, 4)}

Function

Not a function

4 points  

Question 5

 

Find the domain of the function. f(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q24g1.jpg

{x|x ≤ https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q24g2.jpg}

{x|x ≠ 23}

{x|x ≤ 23}

{x|x ≠ https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q24g3.jpg}

4 points  

Question 6

 

Determine whether the relation is a function. {(-5, 4), (-2, 9), (4, 8), (5, 2)}

Function

Not a function

4 points  

Question 7

 

Give the domain and range of the relation. {(-2, 6), (-1, 3), (0, 2), (1, 3), (3, 11)}

domain: {-2, -1, 0, 1, 3}; range: {6, 3, 2, 11}

domain: {6, 3, 2, 11}; range: {-2, -1, 1, 3}

domain: {-2, -1, 1, 3}; range: {6, 3, 2, 11}

domain: {6, 3, 2, 11}; range: {-2, -1, 0, 1, 3}

4 points  

Question 8

 

Give the domain and range of the relation. {(6, -5), (3, 2), (4, 6), (-1, 3), (-4, 9)}

domain = {4, -1, 3, 6, -4}; range = {6, 3, 2, -5, 9}

domain = {6, 3, 2, -5, 9}; range = {4, -1, 3, 6, -4} 

domain = {2, 6, -5, -4, 9}; range = {4, 6, -1, 3, 3}  

domain = {4, 6, -1, 3, 3}; range = {2, 6, -5, -4, 9}  

4 points  

Question 9

 

Find the domain of the function. https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q25g1.jpg

{x|x > 6}

{x|x ≥ 6}

{x|x ≠ 6}

all real numbers

4 points  

Question 10

 

Give the domain and range of the relation. {(19, -2), (3, -1), (3, 0), (4, 1), (12, 3)}

domain: {-2, -1, 0, 1, 3}; range: {19, 4, 3, 12}

domain: {19, 4, 3, 12}; range: {-2, -1, 1, 3}

domain: {-2, -1, 1, 3}; range: {19, 4, 3, 12}

domain: {19, 4, 3, 12}; range: {-2, -1, 0, 1, 3}

4 points  

Question 11

 

Give the domain and range of the relation. {(5, -6), (5, 5), (-7, 7), (3, -5), (-5, -8)}

domain = {-5, 7, -8, 5, -6}; range = {3, 3, -7, -5, 5}

domain = {3, 14, -7, -5, 5}; range = {-5, 7, -8, 5, -6}

domain = {3, -7, -5, 5}; range = {-5, 7, -8, 5, -6}

domain = {3, -4, -7, -5, 5}; range = {-5, 7, -8, 5, -6}

4 points  

Question 12

 

Determine whether the relation is a function. {(-4, -1), (-3, 7), (2, -8), (2, -9)}

Function

Not a function

4 points  

Question 13

 

Find the value for the function. Find f(x - 1) when f(x) = 5x2 + 5x - 6.

5x2 - 25x + 4

5x2 - 5x + 4

-5x2 + 5x - 6

5x2 - 5x - 6

4 points  

Question 14

 

Find the value for the function. Find -f(x) when f(x) = 2x2 + 5x + 2.

2x2 - 5x + 2

2x2 - 5x - 2

-2x2 - 5x + 2

-2x2 - 5x - 2

4 points  

Question 15

 

Find the value for the function. Find f(-x) when f(x) = 2x2 - 2x - 4.

2x2 + 2x - 4

-2x2 + 2x + 4

2x2 + 2x + 4

-2x2 + 2x - 4

4 points  

Question 16

 

Determine whether the relation is a function. {(-7, -1), (-3, -6), (-2, -7), (2, -2)}

Not a function

Function

4 points  

Question 17

 

Solve the problem. If a rock falls from a height of 60 meters on Earth, the height H (in meters) after x seconds is approximately   H(x) = 60 - 4.9x2. When does the rock strike the ground? Round to the nearest hundredth, if necessary.

2.5 sec

12.24 sec

3.5 sec

1.58 sec

4 points  

Question 18

 

Determine whether the relation is a function. {(-6, 6), (-1, 2), (2, -3), (5, 5)}

Function

Not a function

4 points  

Question 19

 

Find the value for the function. Find f(x + h) when f(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q19g1.jpg.

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q19g3.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q19g2.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q19g4.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q19g5.jpg

4 points  

Question 20

 

Find the domain of the function. h(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q23g1.jpg

{x|x ≠ -8, 0, 8}

{x|x ≠ 2}

{x|x ≠ 0}

all real numbers

4 points  

Question 21

 

Determine whether the relation is a function. {(-3, -8), (3, 6), (5, -5), (7, -6), (10, 6)}

Function

Not a function

4 points  

Question 22

 

Find the domain of the function. g(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q22g1.jpg

{x|x > 49}

{x|x ≠ 0}

all real numbers

{x|x ≠ -7, 7}

4 points  

Question 23

 

Find the value for the function. Find f(-x) when f(x) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q11g1.jpg.

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q11g5.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q11g4.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q11g2.jpg

https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q11g3.jpg

4 points  

Question 24

 

Find the value for the function. Find -f(x) when f(x) = |x| + 9.

-|x| + 9

-|x| - 9

|-x| + 9

|-x| - 9

4 points  

Question 25

 

Solve the problem. The function F described by F(C) = https://lms.grantham.edu/courses/1/MA14120162222106/ppg/ma%20141%20w1%20quiz1113151600/f1q21g1.jpgC + 32 gives the Fahrenheit temperature corresponding to the Celsius temperature C. Find the Fahrenheit temperature equivalent to -20°C.

-4°F

-40°F

-76°F

-112°F