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Byju's Answer
Standard XII
Mathematics
Equation of a Sphere : General Form
The area of t...
Question
The area of the region in the xy-plane defined by the inequalities
x
−
2
y
2
≥
0
,
1
−
x
−
|
y
|
≥
0
is
A
1
2
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B
1
3
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C
1
4
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D
7
12
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Solution
The correct option is
D
7
12
Area =
2
∫
1
2
0
√
x
2
d
x
+
1
4
=
7
12
Suggest Corrections
2
Similar questions
Q.
Let
A
1
,
A
2
,
A
3
be regions in the xy-plane defined by
A
1
=
{
(
x
,
y
)
:
x
2
+
2
y
2
≤
1
}
,
A
2
=
{
(
x
,
y
)
:
|
x
|
3
+
2
√
2
|
y
|
3
≤
1
}
,
A
3
=
{
(
x
,
y
)
:
m
a
x
(
|
x
|
,
√
2
|
y
|
)
≤
1
}
. Then.
Q.
The area enclosed by the simultaneous inequations
x
−
2
y
2
≥
0
and
1
−
x
−
|
y
|
≥
0
is
Q.
The area of the plane region bounded by the curves
x
+
2
y
2
=
0
and
x
+
3
y
2
=
1
is
Q.
The area of the plane region bounded by the curve
x
+
2
y
2
=
0
and
x
+
3
y
2
=
1
is equal to:
Q.
If area enclosed by the simultaneous inequations
x
−
2
y
2
≥
0
and
1
−
x
−
|
y
|
≥
0
is
A
sq. units, then the value of
12
A
is
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