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Find the constant sum for an ellipse with foci F1 (3, 0), F2 (24, 0) and the point on the ellipse (9, 8). The constant sum is: _____. Enter only a number.
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\[\sqrt{(3-9)^2+(0-8)^2}+\sqrt{(24-9)^2+(0-8)^2}\]
you add the lengths of the segments formed by foci to point to other foci
whats the sum?
it is the value of that equation that I wrote that someone would get if they could only find some way to access a computational device that can handle such terms and operations :)
pen and paper also work, but require an effort that is beyond measure
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after scratching it down; I get sqrt(100) + sqrt(289)
which amounts to: 10+17
and then I get stuck ;)
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