অবকল সহগ নির্ণয় করো:`x^2` এর `logx` এর সাপেক্ষে

∫ x^2 logx dx

e^(x+2logx)

Integrate the function : x^2 logx

Integrate the functions x^2logx

∫ (1)/(x.logx.(2+logx))

If int[(logx-1)/(1+(logx)^2)]^2dx=f(x)/(1+(g(x))^2)+c , then (A) f(x)=x (B) f(x)=x^2 (C) g(x)=logx (D) g(x)=(logx)^2

If int[(logx-1)/(1+(logx)^2)]^2dx=f(x)/(1+(g(x))^2)+c , then (A) f(x)=x (B) f(x)=x^2 (C) g(x)=logx (D) g(x)=(logx)^2

Integrate the functions x^(2)logx

Integrate the functions x^(2)logx

Integrate the functions x^(2)logx