If `int(x^(2)+2x^(4)+3x^(6))(1+x^(2)+x^(4))^(1/2)dx=k(Ax^(2)+Bx^(4)+Cx^(6 ))^(p)+I` then the value of A, B, k and P is.

If "int(x^(2)+2x^(4)+3x^(6))(1+x^(2)+x^(4))^(1/2)dx=k(Ax^(2)+Bx^(4)+cx^(6))^(p)+l then

If int(x^(6)+x^(4)+x^(2))(2x^(4)+3x^(2)+6)^(1//2)dx=k(Ax^(6)+Bx^(4)+Cx^(2))^(p)+C_(1) then

If int(3x ^(3)-17)e^(2x)dx={Ax^(3)+Bx^(2)+Cx+D}e^(2x)+k then

The integral int(3x^(13) + 2x^(11))/((2x^(4) + 3x^(2) +1)^(4))dx is equal to (x^(12))/(k(2x^(4) + 3x^(2) + 1)^3)+C . The value of (k) is _________. (where C is a constant of integration)

If y=(x^(4)+x^(2)+1)/(x^(2)+x+1) and (dy)/(dx)=ax^(2)+bx+c then the value of a+b+c is

If y=(x^(4)+x^(2)+1)/(x^(2)+x+1) and (dy)/(dx)= ax^(2)+bx+c then the value of a+b+c is

If int(x+2)/(2x^(2)+6x+5)dx =P int(4x+6)/(2x^(2)+6x+5)dx+(1)/(2) int (dx)/(2x^(2)+6x+5') Then the value of P is

If int(e^(ax)+bx)dx=4e^(4x)+(3x^(2))/(2), find the values of a and b.