Question

Which statement is true for log Subscript 3 Baseline (x 1) = 2 x 1 = 3 squared x 1 = 2 cubed 2 (x 1) = 3 3 (x 1) = 2.

Answer 1

A logarithm is inverse of the power. The logarithm of the number cancels the exponents of the number. The statement A is true for the given equation which is,

$x+1&=3^2$

Given information-

The given logarithm expression is,

$\log_3(x+1)=2$

Logarithm function-

A logarithm is inverse of the power. The logarithm of the number cancels the exponents of the number.

The exponential rule of the logarithm is,

If,

$log_a(b)=c$

Then,

$b=a^c$

Use this logarithm law in the given equation,

$\begin{aligned}\\ \log_3(x+1)&=2\\ x+1&=3^2\\ \end$

The above equation is the equation of statement A.

Thus the statement A is true for the given equation which is,

$x+1&=3^2$

Learn more about the Logarithm function here;

https://brainly.com/question/13473114

Answer 2

Answer:

Option A:  is the correct statement

Step-by-step explanation: