The given equation is log2(r) = 5.

This is a logarithmic equation and can be rewritten in exponential form to solve for r.

The base of the logarithm becomes the base of the power, the right hand side of the equation becomes the exponent, and r is the result.

So, the equation log2(r) = 5 becomes 2^5 = r.

2^5 equals 32.

Therefore, r = 32.

Question

The given equation is log2(r) = 5.

This is a logarithmic equation and can be rewritten in exponential form to solve for r.

The base of the logarithm becomes the base of the power, the right hand side of the equation becomes the exponent, and r is the result.

So, the equation log2(r) = 5 becomes 2^5 = r.

2^5 equals 32.

Therefore, r = 32.

Knowee AI · Accepted Answer

The given equation is log2(r) = 5.

This is a logarithmic equation and can be rewritten in exponential form to solve for r.

The base of the logarithm becomes the base of the power, the right hand side of the equation becomes the exponent, and r is the result.

So, the equation log2(r) = 5 becomes 2^5 = r.

2^5 equals 32.

Therefore, r = 32.

If log2⁡𝑟=5, then 𝑟=