By using the power property, the resultant answer when we rewrite log3x9 is (B) 9log3x.
Multiply the exponents to determine the power of the power.
This is a development of the powers property.
Consider raising a number to a power and repeatedly multiplying the entire phrase by itself.
According to the power of a powerful formula, you can multiply two exponents together if one is increased to a power.
How many times to multiply two numbers together is indicated by an exponent.
For instance, 42 instructs you to multiply by 4 and 4. Alternatively, multiply four by two.
So, we have: log3x9
We have the following for logarithm properties:
loga (x ^ b) = b * loga (x)
As a result of this property, in this instance, we have:
log3 (x ^ 9) = 9log3 (x)
Therefore, by using the power property, the resultant answer when we rewrite log3x9 is (B) 9log3x.
Know more about the power property here:
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Correct question:
Use the power property to rewrite log3x9.
A) 3log9x
B) 9log3x
C) 3logx
D) 2 + log3x
