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इन के अवकल गुणांक ज्ञात कीजिएः 5x+log(...

इन के अवकल गुणांक ज्ञात कीजिएः
`5x+log_(e)x`

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ज्ञात करें int log x dx

If x^(y) = e^(x - y) prove that (dy)/(dx) = (log_(e)x)/((1 + log_(e)x)^(2)) .

The domain of f(x)=log_5|log_(e)x| , is

If sinh x = 2, then show that x=log_(e )(2+sqrt(5)) .

" If " g(x) = |{:(a^(-x),,e^(x log _(e)a),,x^(2)),(a^(-3x),,e^(3x log_(e)a),,x^(4)),(a^(-5x),,e^(5x log _(e)a),,1):}| then

" If " g(x) = |{:(a^(-x),,e^(x log _(e)a),,x^(2)),(a^(-3x),,e^(3x log_(e)a),,x^(4)),(a^(-5x),,e^(5x log _(e)a),,1):}| then

" If " g(x) = |{:(a^(-x),,e^(x log _(e)a),,x^(2)),(a^(-3x),,e^(3x log_(e)a),,x^(4)),(a^(-5x),,e^(5x log _(e)a),,1):}| then

If log_(e)5 , log_(e)(5^(x) - 1) and log_(e)(5^(x) - 11/5) are in A.P., then the values of x are