LA= πrs
LA=piRS
The total surface area is 606.32 square inches. The lateral surface area is 405.25 square inches.
BA+LA2(Pi)r2 + 2(Pi)rh
A cylinder is a tree-dimensional figure with two parallel bases bounded by congruent circles and a curved lateral surface that connects the circles. The height, h, of a cylinder is the length of any perpendicular segment drawn from a point on the base to the plane containing the other base. A cylinder is a right cylinder if the segment joining the centers of the bases is perpendicular to the planes of the bases. Otherwise, the cylinder is oblique. If a right cylinder has a height h and a base with radius r, then the lateral area L.A. is given by the formula: L.A. = 2(pi)(r)(h) The surface area S.A. is given by the formula: S.A. = L.A. + 2(pi)(r^2). Thus, the area of the cylinder's base is (pi)(r^2).
Formula for cylinder volume is pi*r^2*h where r is radius and h is height. Vc = pi*2*2*6 Vc = 24*pi
Volume of the cylinder: pi*radius*radius*height
The answer is 226.19 units2The formula is AL = 2*Pi*radius*height
The formula to find the lateral area of a right cone is given by ( LA = \pi r s ), where ( r ) is the radius of the base and ( s ) is the slant height. This formula calculates the curved surface area of the cone, excluding the base. To use it, simply multiply the radius by the slant height and then by (\pi).
The lateral area... Apex :)
Uisng the lateral area and tha radius, you should be able to find the height of the cone. Using the height and radius as the legs of a right triangle, use the Pythagorean Theorem. The hypotenuse is the slant height.
It is 2*pi*r*h square units.
The lateral surface area of a right circular cone with a radius of 12cm and a slant height of 20cm is approximately 754cm2
For a right circular cone, the lateral area is 565.49 units2
pi x radius x slant height
A right cylinder having a base radius of 12mm and a height of 60mm has a lateral area of approximately 4523.89mm2
No, they cannot.
The curved surface area is 2*pi*r*h square units.
This cone has a lateral surface area of approximately 226.73cm2