RELATED RATES - Cylinder Problem | Jake's Math Lessons
RELATED RATES - Cylinder Problem | Jake's Math Lessons
Jan 17, 2019
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A conical tank with radius 0.50 m and height 2.00 m is filled with water (see figure). Water is released from the tank, and the water level drops by 0.05 m (from 2.00 m to 1.95 m ). Approximate the change in the volume of water in the tank. (Hint: When the water level drops, both the radius and height of the cone of water change.) | Numerade
A conical tank with radius 0.50 m and height 2.00 m is filled with wat…
May 12, 2020
numerade.com
SOLVED:The right-circular conical tank shown in FIGURE 1.3 .13 loses water out of a circular hole at its bottom. Determine a differential equation for the height of the water h at time t. The radius of the hole is 2 in, g=32 ft / s^2, and the friction/contraction factor introduced in Problem 13 is c=0.6.
SOLVED:The right-circular conical tank shown in FIGURE 1.3 .13 lose…
Sep 8, 2021
numerade.com
6. A conical water tank is 5 m deep with a top radius of 3 m. The tank is filled to the top with pure water, with a mass density of 1000 kg/m^3. Find the work done in pumping the water out of a pipe that ends 2 m above the top of the tank.
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The right-circular conical tank shown in FIGURE 1.3.13 loses wat…
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