Rewriting $10^{3}=1000$ using logs gives
A) $ \log (1000)=-3$
B) $\log (3)=-1000$
C) $ \log (1000)=3$
D) $\log (3)=1000$

Name: Rewriting $10^{3}=1000$ using logs gives A) $ \log (1000)=-3$ B) $\log (3)=-1000$ C) $ \log (1000)=3$ D) $\log (3)=1000$
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Question

Quizplus · Accepted Answer

The logarithm base 10 of 1000 is 3 because $10^3 = 1000$, so $\log_{10}(1000) = 3$.

Rewriting 103=100010^{3}=1000103=1000 Using Logs Gives A) log⁡(1000)=−3 \log (1000)=-3log(1000)=−3 B) log⁡(3)=−1000\log (3)=-1000log(3)=−1000 C) log⁡(1000)=3 \log (1000)=3log(1000)=3

Rewriting $10^{3}=1000$ Using Logs Gives
A) $\log (1000)=-3$ B) $\log (3)=-1000$ C) $\log (1000)=3$