Question

Which is 5logx - 6log(x-8) written as a single logarithm?

Answer 1

Answer:

option a

$log\frac{x^{5} }{(x-8)^{6} }$

Step-by-step explanation:

Given in the question an expression

5logx - 6log(x-6)

To solve this question we will apply two of the logarithm property

1) power rule

alogx = log$x^{n}$

log$x^{5}$ - log$(x-8)^{6}$

2) substraction rule

The log of a quotient is the difference of the logs

loga (x/y) = loga x - loga y

$logx^{5}- log(x-8)^{6}$

log$\frac{x^{5} }{(x-8)^{6} }$

Answer 2

Answer:

a edge

Step-by-step explanation: