solve it by solution
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Answered by
1
Let the radius of the inner circle be X and the value of PI=22/7 . Area enclosed between the concentric circles=

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
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
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
So the radius of the inner circle is 14 centimetres. Hope it helps you and Mark me as Brainliest.
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So the radius of the inner circle is 14 centimetres. Hope it helps you and Mark me as Brainliest.
ABHISHEKROCK:
thank you
Answered by
4
Answer:
14 cm
Step-by-step explanation:
Radius of outer circle R = 21 cm.
Radius of inner circle r = r cm.
Area of shaded portion = 770 cm^2.
⇒ π(R² - r²) = 770
⇒ (22/7)(21² - r²) = 770
⇒ 441 - r² = 770 * 7/22
⇒ 441 - r² = 35 * 7
⇒ 441 - r² = 245
⇒ -r² = 245 - 441
⇒ -r² = -196
⇒ r = √196
⇒ r = 14 cm.
Radius of inner circle = 14 cm.
Hope it helps you.
#Bebrainly
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