20 июл. 2010 г. · This means that the volume ratio of the sphere to the bicylinder is proportional to the areas of the circles and squares: πr2(2r)2=π4. |
2 сент. 2020 г. · I was asked to explain why the volume of a sphere is 43πr3 to a student that does not have the knowledge of calculus. In doing so I thought ... |
13 мая 2020 г. · No, the volume & total surface area of the sliced\cut sphere are not 3/4 of the volume & surface area of the complete sphere but the curved surface area. |
22 нояб. 2015 г. · Now if you equate this to the correct formula for the volume of a sphere with radius R, you see that π2r3=(4/3)πR2, which simplifies to r=R3√4/3 ... |
25 мар. 2019 г. · Assume area of spherical shell is A=4πr2. Expand the shell by thickness dr. Then dA=4πr2dr. Integrate from 0 to R. |
16 авг. 2018 г. · So the total volume is the sum of the areas of the bases of the cones, times the radius, divided by three. The surface area is just the sum of ... |
15 авг. 2014 г. · The problem is that the points closer to the center line of the circle don't move a distance of 2πr when the circle is rotated 2π radians. |
4 мар. 2015 г. · That's because the projection of the sphere on the xy plane is the circle centered at the origin, having radius R. Its equation is x2+y2=R ... |
27 июн. 2013 г. · The volume of a sphere is 43π(radius)3, which in this case is 43πr3. You're told that these volumes are equal: 8πh3= ... |
14 дек. 2020 г. · I had a question from the course of school stereometry: why is the volume of a ball calculated exactly according to the formula V=43πR3, why is ... |
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