If the slope of tangent at point `(x, y)` of curve `y = f(x)` is given by `(2y)/(x^(2))`. If this curve passes through the centre of the circle `x^(2) + y^(2) - 2x - 2y = 0`. Then the curve is :A. `x l n(y) = 2(x-1)`B. `x^(2) l n(y) = 2(x-1)`C. `x^(2) l n(y) = (x-1)`D. `x l n(y) = (x-1)`

If the slope of tangent at point `(x, y)` of curve `y = f(x)` is given

1.	If the slope of tangent at point `(x, y)` of curve `y = f(x)` is given by `(2y)/(x^(2))`. If this curve passes through the centre of the circle `x^(2) + y^(2) - 2x - 2y = 0`. Then the curve is :A. `x l n(y) = 2(x-1)`B. `x^(2) l n(y) = 2(x-1)`C. `x^(2) l n(y) = (x-1)`D. `x l n(y) = (x-1)`
Answer» Correct Answer - A

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If the slope of tangent at point `(x, y)` of curve `y = f(x)` is given by `(2y)/(x^(2))`. If this curve passes through the centre of the circle `x^(2) + y^(2) - 2x - 2y = 0`. Then the curve is :A. `x l n(y) = 2(x-1)`B. `x^(2) l n(y) = 2(x-1)`C. `x^(2) l n(y) = (x-1)`D. `x l n(y) = (x-1)`

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