" (i) "10^(x)*x^(10)

int(10x^(9)+10x^(x)log_(e^(10))dx)/(x^(10)+10^(x)) equals (A) 10^(x)-x^(10)+C (B) ( C) log(10^(x)+x^(10))+C

Find the derivatives w.r.t. x : 10^(x)*x^(10)

Differentiate the following functions w.r.t. x : 10^(x)*x^(10)

int (10x^(9)+10^(x) log (10))/(10^(x)+x^(10)) dx

(10x^(9) + 10^(x) log , 10)/(10^(x)+ x^(10))

int(10 x^9+10 x^x(log)_(e^(10))dx)/(x^(10)+10^x) equals(A) 10^x-x^(10)+C (B) 10^x+x^(10)+C (C) (10^x-x^(10))^(-1)+C (D) log(10^x+x^(10))+C

Find (dy)/(dx) : y = log _(10)x+10^(x)+x^(10)+10

Integrate the following with respect to x. (10x^(9)+10^(x)log_(e)10)/(10^(x)+x^(10))