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Not too sure of the question but using Pythagoras' theorem may help in finding the solution.

Q: 2 non similar square pyramids have the same volume for the first pyramid the side length of the base is 5in and the height is of 42in what is the side length of the base of the second pyramid?

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Volume of a prism = cross-section area*length Volume of a pyramid = 1/3*base area*height

PyramidGwill help you to calculate the parameters of the golden section pyramid by the desired height or the length of the base, the ratio of which will be the golden section. You can choose the length of the base of the pyramid or the height of the pyramid as the greater value.PyramidG for Cheops calculates the parameters of the pyramid, which base is the golden section of the Cheops pyramid. The calculation is made by the specified values â€‹â€‹of the height or the length of the base of the pyramid.

The base is different. A rect. pyramid has a rectangle as a base. Because the sides are different length for a rectangle, the triangles will not all be congruent (equal). A square pyramid has a square as the base. All sides of the square are the same length, so all the triangular sides of the pyramid will be congruent.

By using trigonometry or Pythagoras' theorem

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.

Related questions

Volume of a prism = cross-section area*length Volume of a pyramid = 1/3*base area*height

PyramidGwill help you to calculate the parameters of the golden section pyramid by the desired height or the length of the base, the ratio of which will be the golden section. You can choose the length of the base of the pyramid or the height of the pyramid as the greater value.PyramidG for Cheops calculates the parameters of the pyramid, which base is the golden section of the Cheops pyramid. The calculation is made by the specified values â€‹â€‹of the height or the length of the base of the pyramid.

66m height (estimated). The length of each side of the base is about 755 feet.

66m height (estimated). The length of each side of the base is about 755 feet.

104x220 Height by Base length

The base is different. A rect. pyramid has a rectangle as a base. Because the sides are different length for a rectangle, the triangles will not all be congruent (equal). A square pyramid has a square as the base. All sides of the square are the same length, so all the triangular sides of the pyramid will be congruent.

By using trigonometry or Pythagoras' theorem

v= 1/2 * length * height * width Pyramid SolidSolving for volume:

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.

367.69m

volume=length x width x height so to figure out the answer you need to know the length,width, and height.

The surface area of a pyramid is the area of all the faces of the pyramid, for a pyramid with apex in the centre and a regular polygon as its base, (the bottom of a pyramid is the base, it is regular if all sides are the same length) the surface area is: B + 1/2(P * H) where B is the area of the base, P is the perimeter (area around) the base and H is the height of the pyramid.