if s = pi r squared , find the value of s when r = 10 1/2, the positive value of r when s =616
(take pi to be 22/7)
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Answered by
24
1) r = 10 1/2
=> r = 21/2
So just substitute the values.
=> s = πr²
=> s = 22/7 × 21/2 × 21/2
=> s = 11 × 3 × 21/2 (on simplifying)
=> s = 693/2
=> s = 346.5
2) s = 616
So put the values
s = πr²
=> 616 = 22/7 × r²
=> r² = 616 × 7/22
=> r² = 28 × 7
=> r² = 196
=> r = ±√196
=> r = ±14
Since positive value is asked,
r = 14
=> r = 21/2
So just substitute the values.
=> s = πr²
=> s = 22/7 × 21/2 × 21/2
=> s = 11 × 3 × 21/2 (on simplifying)
=> s = 693/2
=> s = 346.5
2) s = 616
So put the values
s = πr²
=> 616 = 22/7 × r²
=> r² = 616 × 7/22
=> r² = 28 × 7
=> r² = 196
=> r = ±√196
=> r = ±14
Since positive value is asked,
r = 14
Mankuthemonkey01:
Thanks xD
Answered by
16
HEY MATE HERE IS YOUR ANSWER
✔️ R = 10 1/2
As it is in mixed form so make it improper
We get,
➡️ R = 21/2
S = pi r ^2 (Given)
So, pit values
➡️ S = 22/7 × 21/2 × 21/2
➡️ S = 11 × 21/2 × 3
➡️ S = 346.5
S = 616 (given)
S = pi r ^2 (Given)
616 = 22/7 × r^2
616 × 7/22 = r^2
R^2 = 196
R = /~196
R ➡️ 14
_____________________
Hope it will help you
@thanksforquestion
@bebrainly
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✔️ R = 10 1/2
As it is in mixed form so make it improper
We get,
➡️ R = 21/2
S = pi r ^2 (Given)
So, pit values
➡️ S = 22/7 × 21/2 × 21/2
➡️ S = 11 × 21/2 × 3
➡️ S = 346.5
S = 616 (given)
S = pi r ^2 (Given)
616 = 22/7 × r^2
616 × 7/22 = r^2
R^2 = 196
R = /~196
R ➡️ 14
_____________________
Hope it will help you
@thanksforquestion
@bebrainly
Mark as brainliest
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