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cbarker1
Gold Member
MHB
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Using logs to compute the following, to the four-figure accuracy. $\frac{.009292}{(\sqrt[3]{582400}+14.23)}$
Let N=$\frac{.009292}{(\sqrt[3]{582400}+14.23)}$, then
$\log\left({N}\right)=\log\left({\frac{.009292}{(\sqrt[3]{582400}+14.23)}
}\right)$.
Log N=
$\log\left({.09292}\right)-\log\left({\sqrt[3]{582400}+14.23}\right)$
What to do with the logarithm after the subtraction sign?the answer in the back of the book is 9.507*10^(-4)
Let N=$\frac{.009292}{(\sqrt[3]{582400}+14.23)}$, then
$\log\left({N}\right)=\log\left({\frac{.009292}{(\sqrt[3]{582400}+14.23)}
}\right)$.
Log N=
$\log\left({.09292}\right)-\log\left({\sqrt[3]{582400}+14.23}\right)$
What to do with the logarithm after the subtraction sign?the answer in the back of the book is 9.507*10^(-4)
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