If `int (sqrtx)^5/((sqrtx)^7+x^6) dx= alog(x^k/(1+x^k))+c` then `a` and `k` are

Similar Questions

Explore conceptually related problems

int(sqrt(x) - 1/(sqrtx))^(2) dx .

int((7-3sqrtx)^(5//2))/(sqrtx)dx=

If int((sqrt(x))^(5))/((sqrt(x))^(7)+x^(6))dx=a log((x^(k))/(x^(k)+1))+C ,then the value of ' "k" is

int (sqrtx+1)(x-sqrt(x)+1)dx

If int((sqrt(x))^(5))/((sqrt(x))^(7)+x^(6))dx = a log ((x^(k))/(x^(k)+1))+c

int (1+x)^3/sqrtx dx

int(sqrtx)/(1+x)dx=

int(1)/(sqrtx+x)dx=

int (dx)/(2sqrtx(1+x)) dx =

int (1)/(sqrtx+ sqrt(x^(3)))dx= ….