" (6.) "x^(n)log_(a)xe^(x)

Differentiate the following with respect to x:x^(3)e^(x)sin x (ii) x sin x log x (iii) x^(n)log_(a)xe^(x)

Differentiate w.r.t x : x^(n)log_(a)xe^(x)

Differentiate w.r.t x : x^(n)log_(a)xe^(x)

Differentiate w.r.t x : x^(n)log_(a)xe^(x)

If y=x^(n)log_(a)(xe^(x)) find dy/dx

Prove that : (vi) log_(a)x + log_(a^2)x^(2) + log_(a^3)x^(3) + ………….+ log_(a^n)x^(n) = log_(a)x^(n)

Using log_(a)x^(n) = n log_(a)x, expand the following log1024 Note: logx=log_(10)x

Using log_(a)x^(n) = n log_(a)x, expand the following log1024 Note: logx=log_(10)x

Using log_(a)x^(n) = n log_(a)x, expand the following log1024 Note: logx=log_(10)x

Using log_(a)x^(n) = n log_(a)x, expand the following log1024 Note: logx=log_(10)x