Pretty sure it's a 1/3 of the volume of the cylinder so it would be 100 cm^3
volume=pi*radius squared*height/3, where radius is the radius of the cylinder (and will be the radius of the base of the cone),and height is the lenth of the cylinder.
The given description fits that of a cone shape.
The description given fits that of a cylinder
A quarter of a circleImproved Answer:-It fits the the description of a cylinder
Well, darling, if a shape holds a 58cm cube, then it must be a cube itself. To find the volume of a cube, you simply cube the length of one side. So, the volume of this sassy cube would be 58cm x 58cm x 58cm, which equals 195,112 cubic centimeters.
volume=pi*radius squared*height/3, where radius is the radius of the cylinder (and will be the radius of the base of the cone),and height is the lenth of the cylinder.
Volume of a cone is 1/3 of the volume of the cylinder into which it just fits. So 1/3 x pi x 36 x 22 = about 829.7
The description given fits that of a cylinder
To prevent your cat from removing its cone, you can try using a cone that fits properly, distracting your cat with toys or treats, and keeping a close eye on your cat to prevent it from reaching the cone.
You have a cube with a volume of 64 cubic meters. The volume of a cube is V=s³, where s is the length of a side of the cube. 4×4×4=64, so the cube is 4 meters on a side.You now have a cylinder that fits inside that cube. That means that it is 4 meters high and has a diameter on the base of 4 meters, giving it a radius of 2 meters. The volume of a cylinder is V=πr²h, where r is the radius and h is the height. That works out to π×2²×4 = 16π, or about 50.265 cubic meters.
"large density" ===> (relatively large mass) fits into (relatively small volume)
You measure height, width and depth (in feet), then multiply. I believe the "cubic feet" refers to what fits inside, i.e. the usable volume, so you'll have to measure on the inside.
A cone fits the description.
The given description fits that of a cone shape.
The given description fits that of a cone shape.
The description given fits that of a cone shape
The description given fits that of a cone.