25 мар. 2021 г. · Let s = the length of a side of the cube. The volume of the cube is: V = s^3. The rate of change in volume is dV/dt. |
3 мар. 2020 г. · V = x^3 dV/dx = 3x^2 dV/dx the change of volume with respect to side measure x. dV/dx = 2(4)^2 = 32 The rate of change of the volume / rate of change |
7 мая 2020 г. · First off, the volume formula for a cube is V = a3, where s is the length of a side (or edge) of the cube. In order to talk about rates, we'll ... |
22 мар. 2021 г. · In order to find the max volume, we need to determine the maximum point on the volume graph, and to do that, we need to set the derivative of ... |
20 окт. 2018 г. · Volume = cube of the side. The derivative of Volume with respect to time = 3 * side squared * derivative of side with respect to time. |
6 июл. 2020 г. · Derivative of V = dv/dt = 3s2 * ds/dt. We know... 1. Volume decreases at a rate of 0.2 so dv/dt = -0.2. Plug in dv/dt: -0.2/3s2 = ds/dt. Edges ... |
18 мар. 2022 г. · Cube Volume: V = xyz. One corner of the cube lies on the surface defined by: x2 + y2 + z = 1. Find: ( x, y, z ) = (?, ?, ?) Assume: x > 0. y ... |
22 июл. 2019 г. · We are taking the derivative of both sides with respect to x. d/dx(V) = d/dx(x3) Using the power rule, we multiply by the power and then reduce ... |
21 мар. 2021 г. · Volume (V) equals the side of the cube (s) cubed: V = s3 so take the derivative with respect to time (using the chain rule):. |
9 июн. 2021 г. · V = x^3 where x is the length of each side. Next, we take the derivative with respect to time t. dV/dt = 3x^2 dx/dt. |
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