Differentiation

Differentiation

Secondary 4

A point moves along
\[y=x^2+2x.\] At \(x=2\), its \(x\)-coordinate increases at \(3\text{ cm/s}\).
Find the rate of change of its \(y\)-coordinate.

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Answer:\(\frac{\mathrm{d}y}{\mathrm{d}t}=18\text{ cm/s}\).

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