What is expand (log_{20}(m))/((n^5p)) ?

The solution to expand (log_{20}(m))/((n^5p)) is (log_{20}(m))/(n^5p)

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Expand the Logarithmic Expression log base 20 of m/(n^5p)

expand

\frac{lo g _{20} ( m )}{( n ^{5} p )}

\frac{lo g _{20} ( m )}{n ^{5} p}

Solution steps

\frac{lo g _{20} ( m )}{( n ^{5} p )}

Remove parentheses:

(a) = a

= \frac{lo g _{20} ( m )}{n ^{5} p}

\frac{22}{36}

- \frac{9}{16}

96/24

x, lo g_{2} (3 x) - 7 < 3

lo g_{2} (4) - lo g_{4} (9)

What is expand (log_{20}(m))/((n^5p)) ?
The solution to expand (log_{20}(m))/((n^5p)) is (log_{20}(m))/(n^5p)