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49. An ellipse is in the vertical position with vertices (0,5). The semi-minor axis length is 3. The equation describing this is:a. 92+52=152b. 92+52=15c. 92−52=152d. 52+92=152e. 2+2=1 25 9

49. An ellipse is in the vertical position with vertices (0,5). The semi-minor axis-example-1

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SOLUTION

Equation of an elipse is given by the formula


(x^2)/(a^2)+(y^2)/(b^2)=1

where a is the vertical position and b is the horizontal axis.

So from the question, a = 5 and b = 3.

The equation becomes


\begin{gathered} (x^2)/(3^2)+(y^2)/(5^2)^{}=1 \\ \\ \text{That becomes } \\ \\ \frac{x^2}{9^{}}+\frac{y^2}{25^{}}^{}=1 \end{gathered}

We can see this on the graph below

49. An ellipse is in the vertical position with vertices (0,5). The semi-minor axis-example-1
User Mehraj Khan
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