third of base's area by heiht
Density = mass/volume Mass = Density x volume Volume = mass/density
if you know the height and the apothem, use pythagorean theorem to solve for it.
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This should be solved in two steps. 1) Use the formula for the area of a cube, and solve for the length of a side of the cube. 2) Using this length, it is easy to find out the volume, with the formula for the volume of a cube.
The volume of a cube is a side cubed. V=S3 So, to find the length of a side, solve for S, to find that the side equals the cube root of the volume. Ex: Volume=8 cubic meters Then 8=S3, therefore s=2 meters.
A pyramid has a base and triangular sides which rise to meet at the same point. The base may be any polygon such as a square, rectangle, triangle, etc. The general formula for the volume of a pyramid is: Area of the base * Height * 1/3 The volume of a pyramid with a rectangular base is equal to: Length of base * Width of base * Height * 1/3
You require a lot more information before the question can be answered. First, you do not solve a pyramid. A pyramid is a 3-dimensional shape - it is there. You do not solve it. You can Solve for its surface area, or its base area or its height or something. But the question does not say what you are trying to solve for. Second. You do not specify whether it is a triangular pyramid, a quadrilateral one, pentagonal or so on. If the question were about the base area, that would not matter, but if it is about anything else, that piece of information is critical. So I suggest you think about what information you do have and what you want to find out and then resubmit a sensible question that someone can answer.
The volume is equal to 1/3 times the base area times the height. Incidentally, that's the same formula for the pyramid.
The formula for the volume of a truncated square pyramid with height h, and top edge a cm and bottom edge b cm is V = 1/3*(a2 + ab + b2)*h.
Go on youtube and type in "how to solve pyramix".
To find the height of the pyramid, use the formula for the volume of a pyramid: V = (1/3) * base area * height. Plug in the values given: 2226450 = (1/3) * 215^2 * height. Solve for height: height = 2226450 / ((1/3) * 215^2). Calculate the result to find the height of the pyramid.
It depends on if the item is a cylinder, block, or pyramid. You would replace the appropriate geometric equation variables and solve for the unknown algebraically.
# Square Pyramid:#* Identify the length and width of the base. Write your measurements down. #* Calculate the area of the base. This is done by multiplying the width by the height. Write the answer down. #* Multiply the area of the base by the height. Write this answer down, too. #* Multiply the previous answer by one third, or divide by 3. This will give you the final answer. # Triangular Pyramid:#* Identify the length and width of the base. Write the measurements down. #* Calculate the area of the base.Multiply the length by the width, then multiply by one half (or divide by 2). This is the area. Write the answer down. #* Multiply the area of the base by the height of the pyramid.#* Multiply your answer by one third, or divide by 3. This will give you the volume.Source: WikiHow
density = mass / volume Solving for mass: mass = density x volume Solving for volume: volume = mass / density
retrace your steps
It is maybe House of Life
To find the length of one side of the square base of a regular pyramid with a volume of 300 cubic feet, we use the formula for the volume of a pyramid: ( V = \frac{1}{3} \times \text{Base Area} \times \text{Height} ). Assuming the base is a square, the base area is ( s^2 ) (where ( s ) is the side length). However, without the height of the pyramid, we cannot directly calculate ( s ). If the height were known, we could rearrange the formula to solve for ( s ).