Find a parametric representation for the surface. the part of the plane z = x + 3 that lies inside the cylinder x2 + y2 = 9. (enter your answer as a comma-separated list of equations. let x, y, and z be in terms of s and/or θ.)

The parameterized description would be a very common way of specifying both a surface as well as an implicit depiction. Coatings in two of the most important vector calculus theorems, the Stokes theorem as well as the divergence theorem often take a parameterized form, and its calculation can be defined as follows:

The part of the plane z = x +3 that lies inside cylinder  

Given that z is a function of x. z=x+3

The parameterization is  with restriction

In polar form

With

So the parametric representation for the required surface is

So, the final answer is "".

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