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Byju's Answer
Standard XII
Mathematics
Higher Order Derivatives
If V = πR2 ...
Question
If
V
=
π
(
R
2
−
r
2
)
h
, then
r
can be written as
A
√
π
R
2
h
−
V
π
h
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B
√
π
R
h
−
V
π
h
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C
√
π
2
R
2
h
+
V
π
h
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D
√
π
2
R
2
h
−
V
π
h
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Solution
The correct option is
A
√
π
R
2
h
−
V
π
h
Given equation is:
V
=
π
(
R
2
−
r
2
)
h
V
=
π
h
R
2
−
π
h
r
2
π
h
r
2
=
π
h
R
2
−
V
r
2
=
π
h
R
2
−
V
π
h
∴
r
=
√
π
h
R
2
−
V
π
h
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Q.
The area of a circular path of uniform width h surrounding a circular region of radius r is
(a)
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r
+
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(b)
π
(
2
r
+
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)
h
(c)
π
(
h
+
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)
r
(d)
π
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h
+
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