(ax+b)(cx+d)^(2)

Evaluate the following limits : Lim_( x to 0 )(ax +b)/(cx +d)

If (1)/((ax+b)(cx+d))+(A)/(ax+b) + (B)/(cx+d) then show that (1)/((ax+b)^(2)(cx+d))=(A)/((ax+b)^(2))+(AB)/(ax+b)+(B^(2))/(cx+d) .

If (1)/((ax+b)(cx+d))=(A)/(ax+b) + (B)/(cx+d) then show that (1)/((ax+b)^(2)(cx+d))=(A)/((ax+b)^(2))+(AB)/(ax+b)+(B^(2))/(cx+d) .

If (1)/((ax+b)(cx+d))=(A)/(ax+b)+(B)/(cx+d) then (1)/((ax+b)^(2)(cx+d))=

(d)/(dx)[(ax+b)/(cx+d)]=(N)/((cx+d)^(2))," where "N=

If y = ((ax + b)/(cx + d)), "then" 2 (dy)/(dx).(d^(3) y)/(dx^(3)) is equal to

If y =(ax +b)/( cx + d) , then prove that 2y_1y_3=3(y_2)^2

If y =(ax +b)/( cx + d) , then prove that 2y_1y_3=3(y_2)^2