If the area of the figure bounded by a curve, the x-axis, and two ordinates, one of which is constant, the other variable is equal to the ratio of the cube of the variable ordinate to the variable abscissa, then the curve is

Question

Arun · Answer

Dear Raj I am getting my answer as (2y 2 – x 2 ) 3 = cx 2 Please let me know if this id correct then I will shre ny sokution. As I am also not sure about this

Vikas TU · Answer

Dear student x coordinate = h y coordinate = k Area of rectangle =length * width Ordinate = k h * k = k^3 h = k^2 Curve is y^2 = x So the curve is parabola

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If the area of the figure bounded by a curve, the x-axis, and two ordinates, one of which is constant, the other variable is equal to the ratio of the cube of the variable ordinate to the variable abscissa, then the curve is

If the area of the figure bounded by a curve, the x-axis, and two ordinates, one of which is constant, the other variable is equal to the ratio of the cube of the variable ordinate to the variable abscissa, then the curve is

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If the area of the figure bounded by a curve, the x-axis, and two ordinates, one of which is constant, the other variable is equal to the ratio of the cube of the variable ordinate to the variable abscissa, then the curve is

If the area of the figure bounded by a curve, the x-axis, and two ordinates, one of which is constant, the other variable is equal to the ratio of the cube of the variable ordinate to the variable abscissa, then the curve is

2 Answers

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Other Related Questions on Integral Calculus

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