(px^(2)+qx+r)/(ax+b)

Integrate each of the following functions : (px^(2)+qx+ r)/(xsqrt(x))

Integral of F(x)/(px^(2)+qx+r)sqrt(ax+b)dx

Integral of F(x)/(px^(2)+qx+r)sqrt(ax^(2)+bx+c)dx

The equation (10px^(2)-qx+r)(px^(2)-qx-5r)(5px^(2)-qx-r)=0(pqr!=0) has atleast

Differentiate w.r.t.x Let y= (ax^(2) + bx + c)/( px^(2) + qx+ f)

Let alpha be the repeated root of px^(2)+qx+r=0 , then lim_(xrarralpha)(sin(px^(2)+qx+r))/((x-alpha)^(2)) equals

Find the derivative of the function (px ^(2) + qx +r)

If (x+2) is a common factor of (px^(2)+qx+r) and (qx^(2)+px+r) then a p=q or p+q+r=0 b p=r or p+q+r=0 c) q=r or p+q+r=0 d p=q=-(1)/(2)r

Illustration Based upon ∫(√ ax2+bx+c )dx ||Illustration Based upon ∫(px+q)(√ax2+bx+c) dx || Illustration Based upon ∫(px2+qx+r)/(ax2+bx+c) dx

If px ^(2)+ qx + r=0 has equal roots then value of r will be "_______."