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Worksheets

Chapter 10

Total questions: 20

Worksheet time: 5hrs 0mins

Name
Class
Date
1.
Caiden earned $475 from mowing lawns last summer.He deposited this money in an account that pays an interest rate of 3.8% compounded annually. What will be his balance after 15 years?
a)

$827.52                         

b)

$831.10                

c)

$839.45                  

d)

$846.80                  

2.

Find the balance in the account after the given period.

$12,000 principal earing 4.8% compounded annually after 7 years.

a)

$3,243.19

b)

$16,661.35

c)

$15,243.19

d)

$4,661.35

3.
If $1,000 is invested at 16% interest, compounded continuously, for five years, what is the ending balance?
a)
$1,225,54
b)
$2,225.54
c)
$22,255.40
d)
$225.54
4.

Willie invests $8,515 in a retirement account with a fixed annual interest rate of 5% compounded continuously. What will the account balance be after 20 years?

a)

$22,017.32

b)

$23,146.17

c)

$20,021.95

d)

$20,943.52

5.
Evaluate:
log416
a)
2
b)
4
c)
1/2
d)
-2
6.
log41 = 
a)
0
b)
1
c)
4
d)
DNE
7.

Which equation matches this graph?

a)
b)
c)
d)
8.

Which equation matches this graph?

a)
b)
c)
d)
9.

Approximate its value to the nearest ten-thousandths using change of base formula. log37

a)

2.7712

b)

1.7712

c)

2

d)

1.7718

10.

7y = 15

a)

2.8970

b)

1.3917

c)

1.8956

d)

5.2342

11.

6x+2 = 18

a)

0.3869

b)

-0.3869

c)

1.3869

d)

-1.7594

12.

Solve for x

e(3x1)=2e^{\left(3x-1\right)}=2  

a)

0.564

b)

0

c)

0.693

d)

1.079

13.

Solve for x

2lnx=0.42\ln x=0.4  

a)

1.221

b)

0.746

c)

1.492

d)

2.226

14.

Expand the following:  log7(4x)\log_7\left(4x\right)  

a)

log7(4)+log7(x)\log_7\left(4\right)+\log_7\left(x\right)  

b)

log7(4)log7(x)\log_7\left(4\right)-\log_7\left(x\right)  

c)

log7(x4)\log_7\left(x^4\right)  

d)

4log7(x)4\log_7\left(x\right)  

15.

Solve: log7(x3)=2\log_7\left(x-3\right)=2  

a)

x = 5

b)

x = 46

c)

x = 52

d)

x = 10

16.

Solve: log(6x4)=log(2x+24)\log\left(6x-4\right)=\log\left(2x+24\right)

a)

x = 10

b)

x = 7

c)

x = 5

d)

x = 6

17.

Expand the following: log5(z8)\log_5\left(z^8\right)  

a)

5log8(z)5\log_8\left(z\right)  

b)

8log5(z)8\log_5\left(z\right)  

c)

log5(8z)\log_5\left(8z\right)  

d)

8+log5(z)8+\log_5\left(z\right)  

18.

Expand the following: log(j4k7)\log\left(j^4k^7\right)  

a)

log(4j)+log(7k)\log\left(4j\right)+\log\left(7k\right)  

b)

11log(j+k)11\log\left(j+k\right)  

c)

28log(jk)28\log\left(jk\right)  

d)

4log(j)+7log(k)4\log\left(j\right)+7\log\left(k\right)  

19.
Simplify: 2log(x) + 3log(xy)
a)
log(x5y3)
b)
log(5xy)
c)
5log(x2y)
d)
log(6x2y)
20.
Condense the following logarithm: 3 log2 x + 2 log2 y – 4 log2
a)
logx3y2∕z4
b)
logx3y2z4
c)
log2 xyz9
d)
9log2 xyz