What is simplify-ln(x^6)-ln(y^6) ?

The solution to simplify-ln(x^6)-ln(y^6) is -ln(x^6y^6)

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simplify-ln(x^6)-ln(y^6)

simplify

- ln (x^{6}) - ln (y^{6})

- ln (x^{6} y^{6})

Solution steps

- ln (x^{6}) - ln (y^{6})

Rewrite

- ln (x^{6}) - ln (y^{6})

- (ln (x^{6}) + ln (y^{6}))

= - (ln (x^{6}) + ln (y^{6}))

Apply log rule:

lo g_{c} (a) + lo g_{c} (b) = lo g_{c} (ab)

ln (x^{6}) + ln (y^{6}) = ln (x^{6} y^{6})

= - ln (x^{6} y^{6})

- ln (5.8) + 2 ln (6.8) + c

\frac{1}{3} [5 ln (x + 6) + ln (x) - ln (x^{2} - 6)]

ln (\frac{ln ( e x )}{d})

- lo g_{10} (5.1 \cdot 1 0^{- 3})

ln (2 e^{(\frac{π}{4})^{2}})

What is simplify-ln(x^6)-ln(y^6) ?
The solution to simplify-ln(x^6)-ln(y^6) is -ln(x^6y^6)