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What is the volume of a sphere whose radius is 1 yard?
(4/3)*pi The formula for the volume of a sphere is (4/3)*pi*radius3
Volume of a sphere whose radius is 4 ft?
V = 268.1 cubic feet.
What is the volume of a sphere whose radius is 6 ft?
V = 4/3*pi*r^3 you do the math
How does one find the percent uncertainty in the volume of a sphere whose radius is r equals 1point56 plus or minus 0point05 meters?
-- Find the volume of a sphere with radius = 1.56 -- Find the volume of a sphere with radius = 1.61 -- The uncertainty is the difference between the bigger result and the smaller one. -- For the percent uncertainty, find out what percent that difference is of the (r = 1.56) volume. (Divide the difference of the two volumes by the volume you get with r=1.56 . Multiply the result of the division by 100, and you have the percent of uncertainty.) (Just knocking it out quickly on our calculator, we get about 9.93% uncertainty. This may or may not be correct, and you should not depend on it. But if you get the same answer, then we're probably both right.) Here's an important tool that you'll need to do this job: Volume of a sphere = 4/3 (pi) (radius)3
Find the volume of a cylinder whose base has a diameter of 20 meters and whose height is 9 meters?
Volume of cylinder = pi x radius^2 x height pi x 10^2 x 9= 900pi meters^3
What is the radius of a sphere whose volume is 36 pi cubic meters?
6 meters
What is the volume of a circular cylinder whose height is 40m and whose radius is 20m Find the volume of a sphere whose radius is 20m?
the cylinder is approximately 50240 m3 the sphere is approximately 33493 and 1/3 m3
What is the volume of a sphere whose radius is 1 yard?
(4/3)*pi The formula for the volume of a sphere is (4/3)*pi*radius3
Volume of a sphere whose radius is 4 ft?
V = 268.1 cubic feet.
What is the height to the nearest hundredth of a meter of a cylinder whose volume is 60 cubic meters and whose radius is 1.5 meters?
12.73 meters
What is radius of sphere whose volume is 288 pi cube root?
volume is 4/3 pi x the redius cubed
What is the surface area of a sphere whose radius is 7.5 m?
The formula to calculate the surface area of a sphere is 4πr^2, where r is the radius of the sphere. Plugging in the radius of 7.5 meters into the formula, we get 4π(7.5)^2 = 4π(56.25) = 225π square meters. Therefore, the surface area of a sphere with a radius of 7.5 meters is 225π square meters, or approximately 706.86 square meters.
What is the volume of a sphere whose radius is 6 ft?
V = 4/3*pi*r^3 you do the math
How can you prove that the volume of a sphere is equal to the volume of a cylinder provided their radii are equal and the height of the cylinder is equal to the diameter of the sphere?
I'm quite sure this is impossible to prove, because the volume of a sphere is not equal to the volume of a cylinder with the same radius and height equal to the sphere's diameter. This can be shown as: Volume of sphere = (4*pi*r3) / 3. Volume of cylinder = pi*r2*h. Here, the height, h, of the cylinder = d = 2r. So, the volume of the cylinder = pi*r2*2r = 2*pi*r3, which obviously does not equal the volume of the sphere. The volume of half a sphere (with radius r) is equal to the volume of a cylinder(whose height is equal to its radius, r) minus the volume of a cone with the same height and radius. Therefore, the volume of a sphere is just double that. If you follow the nearby link, you can see a nice demonstration of that.
How does one find the percent uncertainty in the volume of a sphere whose radius is r equals 1point56 plus or minus 0point05 meters?
-- Find the volume of a sphere with radius = 1.56 -- Find the volume of a sphere with radius = 1.61 -- The uncertainty is the difference between the bigger result and the smaller one. -- For the percent uncertainty, find out what percent that difference is of the (r = 1.56) volume. (Divide the difference of the two volumes by the volume you get with r=1.56 . Multiply the result of the division by 100, and you have the percent of uncertainty.) (Just knocking it out quickly on our calculator, we get about 9.93% uncertainty. This may or may not be correct, and you should not depend on it. But if you get the same answer, then we're probably both right.) Here's an important tool that you'll need to do this job: Volume of a sphere = 4/3 (pi) (radius)3
Find the volume of a cylinder whose base has a diameter of 20 meters and whose height is 9 meters?
Volume of cylinder = pi x radius^2 x height pi x 10^2 x 9= 900pi meters^3
Find the volume of a sphere whose radius is 3 inches?
4/3 x pi x r3 = sphere 4/3 x pi x 33 = 113.097 cu inch
