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Answered by
8
Step-by-step explanation:
Given
(x−3)
2
+(y−4)
2
=
9
y
2
(x−3)
2
+(y
2
+16−8y)=
9
y
2
(x−3)
2
+y
2
−
9
y
2
−8y+16=0
(x−3)
2
+
9
8y
2
−8y+16=0
(x−3)
2
+
9
8
(y
2
−9y)=−16[add (
2
9
)
2
]
(x−3)
2
+
9
8
(y
2
−9y+(
2
9
2
))−
9
8
(
2
9
)
2
=−16
(x−3)
2
+
9
8
(y−
2
9
)
2
=−16−1
4
8×9
(x−3)
2
+
9
8
(y−
2
9
)
2
=2
2
(x−3)
2
+
9×2
8
(y−
2
9
)
2
=1
2
(x−3)
2
+
9/4
(y−
2
9
)
2
=1−−−−(1)
Here e
2
=(1−
b
2
a
2
)
So From (1) a
2
=2, b
2
=9/4
e
2
=(1−
9/4
1
)=1−
9
8
=
9
9−8
=
9
1
e
2
=
9
1
e=
3
1
as we know ellipse ecentricity lie between 0<e<1
Answered by
3
Answer:
sorry I didn't know answer of this question
Anjali Hooda here
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