Question 1

  1.  

Evaluate the function at the indicated value of x.  Round your result to three decimal places.

Function: f(x) = 0.5x   Value: x = 1.7

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-0.308

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1.7

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0.308

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0.5

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-1.7

 

5 points  

Question 2

  1.  

Match the graph with its exponential function.

https://content.grantham.edu/at/MA105/exams/w7_2.jpg

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y = 2-x – 3

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y = -2x + 3

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y = 2x + 3

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y = 2x – 3

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y = -2x – 3

 

5 points  

Question 3

  1.  

Select the graph of the function.

f(x) = 5x-1

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https://content.grantham.edu/at/MA105/exams/w7_3_a.jpg

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https://content.grantham.edu/at/MA105/exams/w7_3_b.jpg

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https://content.grantham.edu/at/MA105/exams/w7_3_c.jpg

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https://content.grantham.edu/at/MA105/exams/w7_3_d.jpg

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https://content.grantham.edu/at/MA105/exams/w7_3_e.jpg

 

5 points  

Question 4

  1.  

Evaluate the function at the indicated value of x.  Round your result to three decimal places.

Function: f(x) = 500e0.05x    Value: x=17

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1169.823

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1369.823

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1569.823

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1269.823

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1469.823

 

5 points  

Question 5

  1.  

Use the One-to-One property to solve the equation for x.

e3x+5 = 36

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x = –1/3

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x2 = 6

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x = -3

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x = 1/3

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x = 3

 

5 points  

Question 6

  1.  

Write the logarithmic equation in exponential form.

log8 64 = 2

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648 = 2

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82 = 16

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82 = 88

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82 = 64

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864 = 2

 

5 points  

Question 7

  1.  

Write the logarithmic equation in exponential form.

log7 343 = 3

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7343 = 2

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73 = 77

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73 = 343

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73 = 14

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3437 = 2

 

5 points  

Question 8

  1.  

Write the exponential equation in logarithmic form.

43 = 64

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log64 4 = 3

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log4 64 = 3

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log4 64 = -3

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log4 3 = 64

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log4 64 = 1/3

 

5 points  

Question 9

  1.  

Use the properties of logarithms to simplify the expression.

log20 209

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0

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1/9

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1/9

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-9

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9

 

5 points  

Question 10

  1.  

Use the One-to-One property to solve the equation for x.

log2(x+4) = log2 20

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19

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17

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18

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16

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20

 

5 points  

Question 11

  1.  

Find the exact value of the logarithmic expression.

log6 36

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2

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6

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36

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-2

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none of these

 

5 points  

Question 12

  1.  

Use the properties of logarithms to expand the expression as a sum, difference, and/or constant multiple of logarithms.  (Assume all variables are positive.)

log3 9x

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https://content.grantham.edu/at/MA105/exams/w7_12_a.jpg

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log3 9 x log3 x

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log3 9 + log3 x

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log3 9 log3

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none of these

 

5 points  

Question 13

  1.  

Condense the expression to a logarithm of a single quantity. 

logx – 2logy + 3logz

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https://content.grantham.edu/at/MA105/exams/w7_13_a.jpg

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https://content.grantham.edu/at/MA105/exams/w7_13_b.jpg

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https://content.grantham.edu/at/MA105/exams/w7_13_c.jpg

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https://content.grantham.edu/at/MA105/exams/w7_13_d.jpg

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https://content.grantham.edu/at/MA105/exams/w7_13_e.jpg

 

5 points  

Question 14

  1.  

Evaluate the logarithm using the change-of-base formula.  Round your result to three decimal places.

log4 9

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1.585

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5.585

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3.585

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4.585

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2.585

 

5 points  

Question 15

  1.  

Determine whether the given x-value is a solution (or an approximate solution) of the equation.

42x-7 = 16

x = 5

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no

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yes

 

5 points  

Question 16

  1.  

Solve for x.

3x = 81

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7

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3

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4

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-4

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-3

 

5 points  

Question 17

  1.  

Solve the exponential equation algebraically.  Approximate the resulte to three decimal places.

e5x = ex2-14

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-7, -2

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7, -2

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5, -14

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7, 2

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-7, 2

 

5 points  

Question 18

  1.  

Solve the logarithmic equation algebraically.  Approximate the result to three decimal places.

log3(6x-8) = log3(5x + 10)

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18

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20

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17

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19

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-2

 

5 points  

Question 19

  1.  

Find the magnitude R of each earthquake of intensity I (let I0=1).

I = 19000

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3.28

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5.28

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4.28

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2.38

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6.28

 

5 points  

Question 20

  1.  

$2500 is invested in an account at interest rate r, compounded continuously.  Find the time required for the amount to double.  (Approximate the result to two decimal places.)

r = 0.0570

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13.16 years

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10.16 years

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11.16 years

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12.16 years

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14.16 years

 

5 points  

 

 


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