int x^(6)sin(5x^(7))dx=(k)/(5)cos(5x^(7))+c," then "k=

If int x^(6) sin (5x^7)dx=(k)/(5)cos (5x^7), x ne 0 , then :

Let int x^(6)sin(5x^(7))dx=(k)/(5)cos(5x^(7))+C_(1),x!=0, and int(dx)/(7x+14)=m log|7x+14|C_(2) then k+m equals

If int x^(6) sin ( 5x^(7)) dx = ( k )/( 5) cos ( 5x^(7))+C , then the value of k is

intx^6sin(5x^7)dx=k/5cos(5x^7)+c ,then k=

Let intx^6sin(5x^7)dx=k/5cos(5x^7)+C_1, x!=0, and int (dx)/(7x+14)=mlog|7x+14|C_2. then k+m equals

int(x^(2)-5x+7)dx

int(x^(2)-5x+7)dx

If int(k)/(sin(x-a)cos(x-b))dx=log[(sin(x-a))/(cos(x-b))]+c , then k=

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