What is join (ln(2+\frac{(5i))/((n)))*(5)}{(n)} ?

The solution to join (ln(2+\frac{(5i))/((n)))*(5)}{(n)} is (ln((2+(5i)/n)^5))/(n)

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join (ln(2+\frac{(5i))/((n)))*(5)}{(n)}

join

\frac{ln ( 2 + \frac{( 5 i )}{( n )} ) \cdot ( 5 )}{( n )}

\frac{ln ( ( 2 + \frac{5 i}{n} ) ^{5} )}{n}

Solution steps

\frac{ln ( 2 + \frac{( 5 i )}{( n )} ) ( 5 )}{( n )}

Apply log rule:

a lo g_{c} (b) = lo g_{c} (b^{a})

ln (2 + \frac{( 5 i )}{( n )}) (5) = ln ((2 + \frac{( 5 i )}{( n )})^{(5)})

= \frac{ln ( ( 2 + \frac{5 i}{n} ) ^{5} )}{n}

ln ((0.5 + \frac{0.044315}{2}) \cdot 1.05)

lo g_{8} (5) + \frac{1}{4} lo g_{8} (x)

3 lo g_{10} (1 - x) - 3 lo g_{10} (y)

ln (\frac{x ^{2} - 4}{x ^{2} - 7 x + 12})

2 ln (4) + 6 ln (x) - 3 ln (2)

What is join (ln(2+\frac{(5i))/((n)))*(5)}{(n)} ?
The solution to join (ln(2+\frac{(5i))/((n)))*(5)}{(n)} is (ln((2+(5i)/n)^5))/(n)