Logarithmic Equations Worksheet

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Regents Exam Questions A2.A.28: Logarithmic Equations 3
Name: ________________________
A2.A.28: Logarithmic Equations 3: Solve a logarithmic equation by rewriting as an exponential
equation
1 If log 28  log4  logx , what is the value of x?
1)
7
2)
14
3)
24
4)
32
4  log
9  2 , x is equal to
2 In the equation log
x
x
1)
13
2)
6
3)
6.5
4)
18
36  log
2  log
3 Solve for x: log
x
b
b
b
(x  6)  log
(x  6)  2
4 Solve for x: log
8
8
5 Solve for all values of x:
(x  4)  log
(x  2)  3
log
3
3
2
 3x)  log
(x  5)  1
6 Solve for x: log
(x
4
4
2
 4)  log
(x  2)  2
7 Solve for x: log
(x
3
3
8 Solve algebraically for all values of x:
(2x  3)  log
(x  5)  2
log
(x  3)
(x  3)
9 Solve algebraically, to the nearest hundredth, for
all values of x:
2
 7x  12)  log
(2x  10)  3
log
(x
2
2
10 Solve for p algebraically:
3
2
 p  4)  log
(2p  11) 
log
(p
4
16
16
1

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