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the edges of a cube increases at a rate of 3 cm/s. how fast is the volume changing when the lenght of each edge is 60 cm?
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\[V = s^3\] Correct? When doing related rates, you want to take the derivative with respect to time, t, of the function.
Sorry, I have to go but, taking the derivative with respect to t.... \[\frac{dV}{dt} = 3s^2 \frac{ds}{dt}\] Where 's' is the edge length and 'ds/dt' is the rate of change of the edge length. dV/dt will be the rate of change of the volume You're welcome.
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