The exponential form of this is what?
This is the definition of one of the properties of logarithms
Product Property of Logarithms
log27 9
1/3
2^x=16
4
log_3 (log_4 (x+48)=1
16
Rewrite in exponential form:
logx 4 = 8
x^8 = 4
Write this as a single logarithm:

log (1/100)
-2
log_2 x=0
1
2^(7+3x)=1/4
-3
Rewrite in logarithmic form:
3.5^x = 12
log3.5 12 = x
Write this as a single logarithm
log3x 3x
1
(1/16)^x=2^(2-x)
x=-2/3
log_7 (8x+2)=log_7 (8x-2)
no solution
What is logb 1 = ?
zero
Completely expand this logarithm:



This has an exact value:

What is 1/3
log5(2x-7)=log5(3x-9)
no solution
log(3x-2)-log(2)=log(x+4)
x=10
What is the base of the logarithm and what is it called?
log 5 = 2
Base is 10 and it is called the common log
What is

zero
ln e^(9-2x)
9-2x
log_9 x^2=5
243
(e^x)^x/e^4=e^32
x=6