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Hyperbola/Parabola Quiz Review. Directions Take out a sheet of paper to answer all of the review problems. This will be collected for participation points!

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Presentation on theme: "Hyperbola/Parabola Quiz Review. Directions Take out a sheet of paper to answer all of the review problems. This will be collected for participation points!"— Presentation transcript:

1 Hyperbola/Parabola Quiz Review

2 Directions Take out a sheet of paper to answer all of the review problems. This will be collected for participation points! The “Last Man Standing” will be your prize!

3 LAST MAN STANDING MILDLYSOMEWHAT MOSTLY TOTALLY COSTUMED MAN Candy Piece of Gum 5 minutes Free time on Friday Rice Krispie Treats WEIRD MAN Munchkins Fist Bump CookiesExtra Credit Pt on Quiz SICK MAN Fist BumpMunchkins Extra Credit Pt on Quiz Cookies ANGRY MAN Candy HW Pass Homework Pass Piece of Gum

4 Graph the parabola:

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6 Write the equation of the conic in Standard form:

7 Write the equation of the conic in Standard form:

8 Write the equation of the conic in parametric form:

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10 Find the coordinates of the Focal points of the shape:

11 Find the coordinates of the Focal points of the shape:

12 Graph the parabola:

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14 Write the equation of an hyperbola that has foci at (0,6) and (0,-6) and the length of the transverse axis is 8.

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16 Write the parametric equations of the conic section:

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18 Write the equation of the conic section in standard form:

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20 Graph the hyperbola:

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22 Write the conic section in standard form:

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24 Write the parametric equations for the conic section:

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26 Find the coordinates of the foci of the conic section:

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28 Graph the hyperbola:

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30 Write the equation of a parabola that has a directrix at x = 4 and the vertex is at the point (0, 6).

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32 Write the equation of a hyperbola that has endpoints of the transverse axis at (-4, 3) and (-4, 7) and the foci are at (-4, 1) and (-4, 9).

33 Write the equation of a hyperbola that has endpoints of the transverse axis at (-4, 3) and (-4, 7) and the foci are at (-4, 1) and (-4, 9).

34 Write the parametric equations of the conic section:

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