List questions from surfaces

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identify the topological type obtained by gluing sides of the hexagon

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What is the equation for the walls of a 3D cylinder?

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Parallel surface

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Difference between a Möbius Strip and a Simple Surface

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Regular parametrization of a surface is conformal iff it preserves angles.

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Finding the surface area of $S={(r\cos\theta,r\sin\theta,3−r):0\leq r \leq 3, 0\leq \theta\leq2 \pi }$

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How to derive 2D equation representing minimums of constrained 3d equation?

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Parametric Surface

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Is the quotient space obtained by identifying the poles of a sphere homeomorphic to a closed surface?

Published on 22 Apr 2016 - 12:17

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Orthogonality of ruling and directrix of a ruled surface

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233

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Sufmanifold with prescribed first and second fundamental form

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Sketching the surface $z=\frac{x^2y}{3}$

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264

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Prove the boundary is a compact 1 manifold

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Circular cylinder $S=\{ (x,y,z) : x^2+y^2=1 \}$ can be covered with a single surface patch.

Published on 01 May 2016 - 7:28

List Question

Euler's formula about graphs embedded in $\mathbb{R^2}$

identify the topological type obtained by gluing sides of the hexagon

What is the equation for the walls of a 3D cylinder?

Parallel surface

Difference between a Möbius Strip and a Simple Surface

Regular parametrization of a surface is conformal iff it preserves angles.

Finding the surface area of $S={(r\cos\theta,r\sin\theta,3−r):0\leq r \leq 3, 0\leq \theta\leq2 \pi }$

How to derive 2D equation representing minimums of constrained 3d equation?

Parametric Surface

Is the quotient space obtained by identifying the poles of a sphere homeomorphic to a closed surface?

Orthogonality of ruling and directrix of a ruled surface

Sufmanifold with prescribed first and second fundamental form

Sketching the surface $z=\frac{x^2y}{3}$

Prove the boundary is a compact 1 manifold

Circular cylinder $S=\{ (x,y,z) : x^2+y^2=1 \}$ can be covered with a single surface patch.

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