first the parametric equation of a sphere is X=cos(a)
Y= sin(a)*cos(b)
Z=sin(a)*sin(b)
the equation of a cube is of the same type except that you have to multiply X,Y,and Z by
A=(1+tan(a-pi/2*(floor((a+pi/4)/(pi/2))))²)^(1/2)
and Y and Z by
B=(1+tan(b-pi/2*(floor((b+pi/4)/(pi/2))))²)^(1/2)
And the result should be a cube
Ps: remove Z and take b=0 and you should have the equation of a 2D square, if you want explanations i can give you some but it's a bit long...
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b2y2 = x3(a-x)
Parametric Equations? x=(a+bcosu)sinv y=(a+bcosu)cosv z=bsinu+cv
Well, isn't that just a happy little problem to solve! To get rid of a cubed number in an equation, you can take the cube root of both sides. This will help you simplify the equation and solve for the variable. Just remember, there are always happy little solutions waiting to be discovered!
The equation of the volume of a cube is s^3, where 's' is the length of one edge. So the edge would be the cubed root of the volume. In your case, the cube root of 200. Which is 5.848 (approx).
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