The cross section at this point forms a circle and its area is pi/32 which equals 9*pi square units.
* * * * *
Not quite.
If the radius of the sphere is R units then the radius of the cross section is sqrt(R2 - 32)
Therefore the cross sectional area is pi*(R2 - 32) square units.
Assuming that the shape is like the cross section of a convex lens, the perimeter is 16.17 units.
The formula is (4*pi/3)*r^3, so 256*pi/3 cubic units = 268.08 cubic units. {whatever units r is in}
144pi units2
The volume of a sphere with a radius of 12 units is: 7,238 units3The answer above is correct but the answer ALSO can be 2304 units3
Oh, dude, you're hitting me with the math questions! Well, the surface area of a sphere is calculated using the formula 4πr^2, where r is the radius. So, for a sphere with a radius of 5.2, the surface area would be approximately 339.29 square units. But hey, who's really counting, right?
If the radius of the sphere is R units then the radius of the cross section is sqrt(R2 - 32) Therefore the cross sectional area is pi*(R2 - 32) square units.
That depends on how many units there are in the diameter of the sphere. * * * * * If the radius of the sphere is R units then the radius of the cross section is sqrt(R2 - 122) Therefore the cross sectional area is pi*(R2 - 122) square units.
Volume = Length*Area of cross-section So area of cross section = 1962.5/25 = 78.5 units If the cylinder has diameter d then area of cross section = pi*d2/4 So d2 = 4*Area/pi = 99.95 square units. Then d = sqrt(99.95) = 9.997 units of length.
It is: cross-section area*length and measured in cubic units
A sphere with a radius of 2.4 units has a volume of 57.91 cubic units.
The volume of a sphere with a radius of 21 units is: 12,348 units 3
A sphere with a radius of 3 units has a volume of 113.1 cubic units.
A sphere with a radius of 30 units has a volume of 113,097.34 cubic units.
A sphere's volume is measured in cubic units, not square units.
Volume in cubic units = cross-section area*length
r = 2.821 units
The units of section modulus are typically in terms of length cubed, such as cubic inches (in^3) or cubic millimeters (mm^3), depending on the system of measurement being used. The section modulus is a measure of a beam's ability to resist bending stress and indicates how far the outer edges of a beam are from its neutral axis.