Use logarithms to evaluate sqrt((1.25 × 0.0465)/( 7)).

Here are the solutions to the problems. 1. Use logarithms to evaluate. √((1.25 × 0.0465)/(log 7)) Step 1: Let N = √((1.25 × 0.0465)/(log 7)). Take the logarithm (base 10) of both sides. log N = log ( ( (1.25 × 0.0465)/(log 7) )^(1/2) ); Step 2: Apply logarithm properties log(a^b) = b log a and $log(ab

Use logarithms to evaluate sqrt((1.25 × 0.0465)/( 7)).

Here are the solutions to the problems. 1. Use logarithms to evaluate. √((1.25 × 0.0465)/(log 7)) Step 1: Let N = √((1.25 × 0.0465)/(log 7)). Take the logarithm (base 10) of both sides. log N = log ( ( (1.25 × 0.0465)/(log 7) )^(1/2) ); Step 2: Apply logarithm properties log(a^b) = b log a and $log(ab

Solved: Use logarithms to evaluate sqrt((1.25 × 0.0465)/(…

Here are the solutions to the problems.

1. Use logarithms to evaluate.

\sqrt{\frac{1.25 \times 0.0465}{\log 7}}

Let $N = \sqrt{\frac{1.25 \times 0.0465}{\log 7}}$ .
Take the logarithm (base 10) of both sides.
$\log N = \log \left( \left( \frac{1.25 \times 0.0465}{\log 7} \right)^{1/2} \right)$
Apply logarithm properties $\log(a^b) = b \log a$ and $\log(\frac{a}{b

Use logarithms to evaluate sqrt((1.25 x 0.0465)/( 7)).

Step-by-step solution

Let $N = \sqrt{\frac{1.25 \times 0.0465}{\log 7}}$ .

Apply logarithm properties $\log(a^b) = b \log a$ and $\log(\frac{a}{b

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