SOLUTION: Given the following information, write each ellipses equation in standard form. The vertices for this equation is (12,0),(-12,0) and the focii for this equation is (2 sqrt.11,0), (

Question 831602: Given the following information, write each ellipses equation in standard form. The vertices for this equation is (12,0),(-12,0) and the focii for this equation is (2 sqrt.11,0), (-2 sqrt.11,0). What will the equation in standard form be?
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Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website!
Given the following information, write each ellipses equation in standard form. The vertices for this equation is (12,0),(-12,0) and the focii for this equation is (2 sqrt.11,0), (-2 sqrt.11,0). What will the equation in standard form be?
***
Equation is that of an ellipse with horizontal major axis and center at origin (0,0)
Its standard form:
center:(0,0)
a=12(distance from center to vertices on the major axis)
a^2=144
..
c=2√11((distance from center to vertices on the major axis)
c^2=44
c^2=a^2-b^2
b^2=a^2-c^2=144-44=100
Equation:

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