Find the value. Give an approximation to four decimal places.
-$\log 304 + \log 16$
A) $2.9897$
B) $3.6870$
C) $15.8510$
D) $8.4896$

Question

Quizplus · Accepted Answer

The properties of logarithms allow us to combine the two logs into one by multiplying their arguments: $\log 304 + \log 16 = \log (304 \times 16)$. Calculating $304 \times 16$ gives $4864$, so we have $\log 4864$. Using a calculator to find the logarithm base 10 of 4864 gives approximately $3.6870$.

Find the Value log⁡304+log⁡16\log 304 + \log 16log304+log16 A) 2.98972.98972.9897 B) 3.68703.68703.6870 C) 15.851015.851015.8510

Find the Value $\log 304 + \log 16$ A) $2.9897$ B) $3.6870$ C) $15.8510$