Let A, r ,C denote the area, radius and Circumference respectively of a circle.write a relation A,r and C.
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Step-by-step explanation:
Area A=πr^2
Circumference C=2πr
Therefore r=C/2π
A=π(C/2π)^2
A=(C^2)/4π
Answered by
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Answer:
Let C and A be the circumference and the area of a circle respectively. If xC is the circumference of another circle whose area is 2A, then x equals
Since, C r & A = πr2
By given, circumference & area of new circle,
C=xC
& A₁ = 2A
⇒ π(1₁)² = 2(πr²)
⇒r₁ = √2r
Now, equating the circumferences, C₁ xC ⇒ 2лr₁ = x(2) → √√2rx xr
⇒x= √2
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