Mathematics, 05.12.2020 19:40, jhar9500

The point P(x, y) is moving along the curve $y = x {}^{2} - \frac{10}{3} x {}^{ \frac{3}{2} } + 5x$
in such a way that the rate of change of y is constant. Find the values of x at the points at which the rate of change of x is equal to half the rate of change of y.

Answers: 1

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The point P(x, y) is moving along the curve
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The point P(x, y) is moving along the curve in such a way that the rate of change of y is constant. Find the values of x at the points at which the rate of change of x is equal to half the rate of change of y.

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The point P(x, y) is moving along the curve $y = x {}^{2} - \frac{10}{3} x {}^{ \frac{3}{2} } + 5x$
in such a way that the rate of change of y is constant. Find the values of x at the points at which the rate of change of x is equal to half the rate of change of y.