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Find the standard form of the equation of the parabola with a vertex at the origin and a focus at (0, -7).

0 votes
A. y = -1/7*x^2

B. y^2 = -7x

C. y = -1/28*x^2

D. y^2 = -28x
asked Aug 12, 2015 in PRECALCULUS by anonymous

1 Answer

0 votes

Step 1:

Vertex of the parabola is image and focus is image.

Observe the vertex and focus points, the image coordinates are same and on imageaxis.

Thus, the parabola is vertical.

Standard form of the parabola with vertex image and focus is image is image.

The directrix is image.

Compare the points image and image with the standard form.

Therefore, image.

Substitutue image in the image.

image

Standard form of the parabola is image.

Rewrite the equation image.

Thus, option (c) is correct.

Solution:

Standard form of the parabola is image.

Thus, option (c) is correct.

answered Aug 12, 2015 by cameron Mentor
edited Aug 12, 2015 by bradely

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