Hyperbolic Paraboloid

Tags: #Math #Geometry

Equation

$$\frac{{\left( {x - x_0 } \right)^2 }}{{a^2 }} - \frac{{\left( {y - y_0 } \right)^2 }}{{b^2 }} = \frac{{\left( {z - z_0 } \right)}}{c} $$

Latex Code

                                 \frac{{\left( {x - x_0 } \right)^2 }}{{a^2 }} - \frac{{\left( {y - y_0 } \right)^2 }}{{b^2 }} = \frac{{\left( {z - z_0 } \right)}}{c}

                            

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Equation



Latex Code

            \frac{{\left( {x - x_0 } \right)^2 }}{{a^2 }} - \frac{{\left( {y - y_0 } \right)^2 }}{{b^2 }} = \frac{{\left( {z - z_0 } \right)}}{c}
        

Explanation

Latex code for Hyperbola.

  • : Length a
  • : Length b
  • : Center Point

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  • Tammy Ward
    Hoping to make it through this exam successfully.
    2023-03-20 00:00

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    Irene Cox reply to Tammy Ward
    Gooood Luck, Man!
    2023-04-18 00:00:00.0

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  • Robin Griffiths
    I'm ready to tackle this test head-on.
    2023-02-15 00:00

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    Joe Lane reply to Robin Griffiths
    Nice~
    2023-03-12 00:00:00.0

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  • Robin Griffiths
    Let's hope my hard work pays off with this exam.
    2023-10-17 00:00

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    Phyllis Collins reply to Robin Griffiths
    Nice~
    2023-11-10 00:00:00.0

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