Shifted Conics: Hyperbolas

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    mes

    Published on Oct 26, 2020
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    In this video I shift more conic sections and this time shift Hyperbolas. Once again this procedure is the same as in my earlier videos on shifting ellipses (and circles) and parabolas. Nonetheless it is important to see the same procedure applied to different functions. Shifting a parabola with the center at the origin so that the center is now at the point (h , k) requires switching every (x , y) point on the original hyperbola with (x – h, y – k). Thus to obtain the new (x , y) values we need to add h to every x – h value, and k to every y – k value. In other words, we shift every point horizontally by h and vertically by k. This is a great video to reiterate the concept of shifting functions in general so make sure to watch this video!

    Download the notes in my video: https://1drv.ms/b/s!As32ynv0LoaIh5YHzNNtJk4zVRcWHQ

    View video notes on the Hive blockchain: https://peakd.com/mathematics/@mes/shifted-conics-hyperbolas

    Related Videos:

    Shifted Conics: Parabolas: https://youtu.be/UlrAkAW3T8Y
    Shifted Conics: Ellipses (and Circles): https://youtu.be/ZqtUfaQbj7U
    Equation of a Circle and it's proof: http://youtu.be/xMXYJ9UeF4I
    Conic Sections: Hyperbolas: Example 2: Vertical Hyperbola: https://youtu.be/zBNSTkoEzFI
    Conic Sections: Hyperbola: Definition and Formula: https://youtu.be/UBIHovXNV9U
    Conic Sections: Parabolas: Definition and Formula: https://youtu.be/kCJjXuuIqbE
    Conic Sections: Ellipses: Definition and Derivation of Formula (Including Circles): https://youtu.be/9dETsJ2tz_M
    Hyperbola - Definition and derivation of the equation: x2/a2 - y2/b2 = 1: http://youtu.be/Y6iYC4VEAi0
    Hyperbola Examples: http://youtu.be/LvccUMFrY3k .


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