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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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Please elobrate How about a none unit circle example,I am confused.

Q: What is the parametric equation of cube?

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b2y2 = x3(a-x)

Parametric Equations? x=(a+bcosu)sinv y=(a+bcosu)cosv z=bsinu+cv

To get rid of a cubed number in an equation, you need to take its cube root. For example, if you have x raised to the third power is equal to 2 raised to the third power, then one takes the cube root of both sides of the equation to find that x is equal to 2.

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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I looked all over the internet and could not find a parametric equation for this shape. You can look at the link below to find the regular cartesian equation. If you are good at parametric equations you could probably convert this into parametric form. I am not so good at parametric equations.

If you have two equations give AND one parametric equation why do you need to find yet another equation?

A parametric equation is a way of representing a set of points. For instance, the (x,y) co-ordinates of a certain collection of points in the plane might be given by the parametric equation, x = 4 + t, y = 5t where t is called the parameter of the parametric equation and ranges over the entire set of real numbers. In this case the set of points is a line. Usually parametric equations are used to discuss curves of one kind of another. Please see the link.

b2y2 = x3(a-x)

Parametric equations are a way of expressing the points of a curve as the function of a set parameter. Any game that displays modern scaling graphics using a form of parametric equation.

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What disadvantages are there to using parametric equations for numeric values?

We can draw 3 normals to a parabola from a given point as the equation of normal in parametric form is a cubic equation.

Parametric.

Frequently you have to solve complex sets of equations with many variables of different units. It is impractical to use numeric values because it makes the solving process obscure and therefore prone to bugs. It is easier to solve parametric equations down to the point where you have a relatively simple equation and then put in numeric values with their respective units. Plus, you can reuse the parametric equations easily and track how did you solve them any time later.

The y-intercept (or y-intercepts) of an equation is where x = 0. Replace x with zero in the equation, and solve for y.The answer depends on what information you are given - and in what form. If the equation of the curve is given in polar coordinates or in parametric form, the process is quite different to that required when given the Cartesian equation.

it is the molding that is parametric