Convert to Exponential Form
Solving for the exponent
Solving for the argument
Solving for the base
Convert to Logarithmic Form
100

Rewrite log636=2 in exponential form

62=36

100

Solve for x. 4x = 16

x = 2

100

log6x=2

What is 36?

100

logx64 = 3

x = 4

100
Convert to log form. 52 = 25 

log525=2

200

Rewrite log4(1/4)=-1

4-1=1/4

200

Log5125

x = 3

200

log4x=-2

What is x=(1/16)

200
logx8= 3

x = 2

200

6-2=1/36

log6(1/36)=-2

300

log28917=1/2

2891/2=17

300

Log(1/4)64

x = -3

300

log81x=(1/4)

x= 3

300

logx(1/4)= -2 

x =2

300

(1/4)-2=16

log(1/4)16=-2

400

log(1/2)8=-3

(1/2)-3=8

400
log3437=x

x= 1/3

400

log(1/625) x = (-1/2) 

x= 25

400

logx(125/27)=(3/4)

x = 625/81

400

32=25

log232=5

500

log(7/4)x=y

(7/4)y=x
500

Log6 (1/216) = x

x=-3

500

log6 x+2=3 

x = 214

500

logx8 = (3/5)

x= 32

500

81=3x+1

log381=x+1

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