Rewriting the statement $\log s=r$ using exponents gives
A) $10^{s}=r$
B) $10^{r}=s$
C) $10^{s}=1 / r$
D) $10^{r}=1 / s$

Name: Rewriting the statement $\log s=r$ using exponents gives A) $10^{s}=r$ B) $10^{r}=s$ C) $10^{s}=1 / r$ D) $10^{r}=1 / s$
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Quizplus · Accepted Answer

The logarithmic equation $\log s = r$ can be rewritten in exponential form as $10^{r} = s$, since logarithms are the inverse of exponentiation.

Rewriting the Statement log⁡s=r\log s=rlogs=r Using Exponents Gives A) 10s=r10^{s}=r10s=r B) 10r=s10^{r}=s10r=s C) 10s=1/r10^{s}=1 / r10s=1/r

Rewriting the Statement $\log s=r$ Using Exponents Gives
A) $10^{s}=r$ B) $10^{r}=s$ C) $10^{s}=1 / r$