What is join (8^{x+1})/(3ln(2))+C ?

The solution to join (8^{x+1})/(3ln(2))+C is (8^{x+1})/(ln(8))+C

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join (8^{x+1})/(3ln(2))+C

join

\frac{8 ^{x + 1}}{3 ln ( 2 )} + C

\frac{8 ^{x + 1}}{ln ( 8 )} + C

Solution steps

\frac{8 ^{x + 1}}{3 ln ( 2 )} + C

Apply log rule:

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

3 ln (2) = ln (2^{3})

= \frac{8 ^{x + 1}}{ln ( 2 ^{3} )} + C

2^{3} = 8

= \frac{8 ^{x + 1}}{ln ( 8 )} + C

6.1 + lo g_{10} (\frac{15}{0.03 \cdot 51})

ln (y \cdot e^{x y})

5 lo g_{b} (z - 3) - 2 lo g_{b} (z + 8)

ln (e^{x} (ln (x)))

ln (\frac{3 x}{2 y})

What is join (8^{x+1})/(3ln(2))+C ?
The solution to join (8^{x+1})/(3ln(2))+C is (8^{x+1})/(ln(8))+C