Given two squares of sides x and y such that `y=x+x^(2)` what is the rate of change of area of the second square with respect to the area of the first square?

x and y are the sides of two square such that y=x-x^(2) . The rate of change of area of the second square with respect to that of the first square is

x and y are the sides of two squares such that y=x-x^(2) . Find the rate of change of the area of second square with respect to the area of first square.

The sides of two squares are x and y respectively, such that y= x+x^(2) . The rate of change of area of second square with respect to area of first square is ______

x and y are the sides of two squares such that y=x-x^2 Find the rate of change of the area of the second square with respect to the first square.

x and y are the sides of two squares such that y=x-x^(2). Find the rate of the change of the area of the second square with respect to the first square.

If x and y are the sides of two squares such that y=x-x^2 . Find the change of the area of second square with respect to the area of the first square.

If x and y are the sides of two squares such that y=x-x^(2) .Find the change of the area of second square with respect to the area of the first square.

If x and y are the sides of two squares such that y=x-x^(2) , find the rate of the change of the area of the second square with respect to the first square.

x and y are the sides of two squares such that y=x-x^2 . Find the rate of the change of the area of the second square with respect to the first square.