A conic passing through origin has its foci at (5, 12) and (24,7). Then its eccentricity is
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Answered by
0
Answer:
12386
Given that,
Foci at (5,12) and (24,7)
Then we know that,
Distance between foci in hyperbola =2ae=(24−5)2+(7−12)2=192+(−5)2=386 …….. (1)
Also,
Foci radii=2a=242+72−52+122
=25−13=12 …….. (2)
Divide equation (1) and (2) to,
2a2ae=12386
e=12386
Answered by
0
Answer:
12386
Step-by-step explanation:
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