they don't. most likely in the level of math you're taking, it is assumed that all cones are right cones
No. You need to have the same vertex angle, or have the same ratio between the height and radius of the cones in order to have similar cones.
It depends on the shape for which you want the area. The area of both cones and cylinders are completely defined by height and radius.
No, they cannot.
a cone's volume>>> V = 1/3 [ (pi)*(radius*squared)*(height) ] so volume equals , (one third) of (pi) times (radius squared) times (height)
I cannot imagine you could. both the radius and the height are considered in it's volume formula. this stands to reason as two cones of different radii can have the same volume, by the larger radius one having a smaller height and vice versa
You cannot because the volumes of the cones also depend on their heights.
There is no ratio of the radius of the base cone to the radius of the base of the cylinder. If they are the same and the height of the cones is the same the ratio of the radius of their bases is 1:1 ant the ratio of the heights is 1:1 and the ratio of the volumes (Vcone:Vcyclinder) is (1/3 π r2 h):(πi r2 h) or 1/3
Frosty Snacks sells ice cream in a cylindrical cup and in cones. The small cup of ice cream has a height of 4 inches and a radius of 2 inches. The small cone has a height of 6 inches and a diameter of 5 inches. How much more ice cream will fit into a small cup than a small cone? Use 3.14 for pi.Frosty Snacks sells ice cream in a cylindrical cup and in cones. The small cup of ice cream has a height of 4 inches and a radius of 2 inches. The small cone has a height of 6 inches and a diameter of 5 inches. How much more ice cream will fit into a small cup than a small cone? Use 3.14 for pi.
No, only on shapes with circles such as cones and spheres.
The surface area of a cone: SA = pi*r² + pi*r*s (r is radius, s is slant height) The surface area of a pyramid: SA = [1/2 * Perimeter * Slant Height] + [Base Area]
For a circular cone: sqrt( (R-r)^2 + h^2) where: R = radius of larger end r = radius of smaller end h = height of truncated cone For cones of other shapes the average of the area of the top and bottom surfaces times the height (perpendicular to the plane of the top/bottom)
Cinder cones generally have a very steep slope. This slope is also considered gentle compared to the cones' short height.