How can I calculate the volume of a pyramid using double integrals? (I know the height and the length of each side at the base)
what does double integrating mean for us?
and volume is best defined by 3 movements (3 dimensions)
if we are considering some sort of function as a cap (surface) thenit might have to be split up
Multivariable calculus. Integrating in terms of x and y.
I know the 4 points of the base, I was thinking in getting the 4 equations of the lines.
since the base is usually what is moved across, and we evaluate the function (height) at a given point z(x,y) |dw:1446776739155:dw|
are you trying to develop the formula: 1/3 (area of a cube)
No, but the result should be the same. I need to find the volume of the Cheops pyramid with double integrals.
Each side is 230.36m, the height is 140.6. With the formula I get 2,583,148.32m^2. I got the diagonal and did something like this |dw:1446776986557:dw|
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