Depends on the angle between the side and the base. The smaller the angle the larger the height.
The slant height of a square pyramid is always perpendicular to the base. It is form the top vertex all the way down to the most center of one side of the base edge.
slant edge is a height of a cone
5.5^2*3.25/3
Volume of this pyramid is (area of base) x (height) / 3. The area of the base (square) is (edge)2 So (21 ft)2 * (18 ft)/3 = 26586 cubic feet
The lateral face for a prism or pyramid is any edge or face which is not part of a base.
No, the slant height is the from the top vertex to the base of the base of the pyramid, it forms a 90 degree angle with the base and slant height. The lateral edge is literally the lateral (side) edge.
This pyramid would have a perpendicular height of 3, a volume of 64 units3 and a slant edge of 6.403
Its vertical height is that of the perpendicular from the centre of the base to the apex; the slant height is the length of the sloping "corner" between two faces. The height of a regular pyramid is the vertical distance from the center of base to the top and is usually shown with a line perpendicular to the base, denoted with a right angle to the base. The slant height it the height of the lateral face (the triangles) from the edge of the base to the top of the pyramid. It is the height of the triangle, not the pyramid itself. The slant height will also be the hypotenuse of a right angle formed from the altitude of the pyramid and the distance from the center of the base to the edge.
The slant height of a square pyramid is always perpendicular to the base. It is form the top vertex all the way down to the most center of one side of the base edge.
The height of each lateral face of a pyramid, often referred to as the slant height, is the distance from the apex (top point) of the pyramid to the midpoint of the base edge of that face. This measurement is crucial for calculating the surface area of the pyramid's lateral faces. The slant height can be determined using the Pythagorean theorem if the vertical height of the pyramid and half the base edge length are known. It is important to differentiate between the vertical height and the slant height when discussing pyramids.
use formula bh/2. Substitute base with 15 and height with 13.75 and divide the product by two. That is the slant height.
The slant height of a pyramid is crucial for calculating the surface area and volume of the structure. It represents the distance from the apex of the pyramid to the midpoint of a base edge, which is essential for determining the area of the triangular faces. Additionally, knowing the slant height helps in practical applications, such as materials estimation for construction or design purposes, ensuring accurate and efficient project planning.
The distance from the vertex of a right cone or right pyramid to a point on the edge of the base can be determined using the Pythagorean theorem. This distance is the hypotenuse of a right triangle formed by the height of the cone or pyramid, the radius of the base (for a cone) or the apothem (for a pyramid), and the slant height as the hypotenuse. For a cone, the distance is calculated as (d = \sqrt{h^2 + r^2}), where (h) is the height and (r) is the radius. For a pyramid, the formula would involve the height and the apothem of the base.
You need some information about the height of the pyramid and the formula will depend on whether you have the vertical height or the slant height or the length of a lateral edge.
Volume of a pyramid = 1/3*base area*height Height of a pyramid = (3*volume)/base area
slant edge is a height of a cone
To find the volume of a pyramid, you can use the formula ( V = \frac{1}{3} \times \text{Base Area} \times \text{Height} ). For a pyramid with a square base of edge length ( W ), the base area is ( W^2 ). The height can be determined using the slant height and the properties of a right triangle; however, if the height is not given, the volume cannot be precisely calculated. Assuming you have the height ( h ), the volume would be ( V = \frac{1}{3} W^2 h ).