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Mathematics, 28.02.2020 03:30 kimberly01262016
Each of the following integrals represents the volume of either a hemisphere or a cone, and the variable of integration measures a length. In each case, say which shape is represented and give the radius of the hemisphere or radius and height of the cone. Make a sketch of the region, showing the slice used to find the integral, labeling the variable and differential on your sketch. Then evaluate the integral to find the area.
A. ∫10 0 π (2 - y/5)^2 dy
1. Which is the shape of the region being integrated?
O Cone
O Hemisphere
2. radius/radius and height = (Enter the radius, or the radius and height separated by a comma, e. g., 4. 3)
3. volume =
B. ∫14 0 π(196 - h^2) dh
1. Which is the shape of the region being integrated?
O Cone
O Hemisphere
2. radius/radius and height = (Enter the radius, or the radius and height separated by a comma, e. g., 4, 3)
3. volume =
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Mathematics, 22.06.2019 01:30, jjimenez0276
Talia took the bus from her home to the bank and then walked back to her home along the same route. the bus traveled at an average speed of 40 km/h and she walked at an average speed of 5 km/h. to determine the time, x, that it took talia to walk home, she used the equation 40(0.9 – x) = 5x. the time of trip 2 is hours. the distance of trip 1 is km.
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Each of the following integrals represents the volume of either a hemisphere or a cone, and the vari...
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