Math, asked by gandhavigroup619, 3 months ago

Find the area
and circumference of circle
whose radius is 28m​

Answers

Answered by rakshit2734
1

Let r be the radius of the circle.

Then according to the problem we've r=28m.

Then perimeter will be (P)=2πr

(P) = 2×(22÷7)×28

(P) = 176m

So the perimeter of the circle is 176m.

(A) = π(r)^2

(A) = (22÷7)×(28)^2

(A) = 22÷7)×28×28

(A) = (22÷7)×784

(A) = (22×784)÷7

(A) = 17248÷7

(A) = 2464m

So the area is 2464m.

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Answered by SachinGupta01
2

 \bf \: Given \:  :

 \sf \: Radius  \: of  \: the \:  circle  \: :  \: 28 \:  meter.

 \bf \: To  \: find  \: :

 \sf \: Area  \: and \:  circumference \:  of \:  circle.

 \bf \: So,  \: Let's  \: Start  \: :

 \sf \: First \:  of  \: all  \: we \:  will  \: find  \: the  \: circumference \:  of \:  the  \: circle.

 \boxed{{ \purple{ \sf \: Circumference  \: of  \: the \: circle \:  :  \: 2πr }}}

 \sf \: Putting \:  the \:  value \:  :

 \bf \longrightarrow \: 2 \:  \times  \:  \dfrac{22}{7}  \:  \times 28

 \bf \longrightarrow \:  \dfrac{1232}{7}

 \bf \longrightarrow \:  176 \: m ^{2}

  \blue{\sf \: So, \:  the  \: Circumference \:  of  \: the  \: circle  :   176 \: m ^{2} }

_____________________________________

 \sf \: Now,  \: we  \: will \:  find \:  the  \: area \:  of  \: the \:  circle.

 \boxed{ \purple{ \sf \: Area  \: of  \: the  \: Circle : πr ^{2} }}

 \sf \: Putting \:  the \:  value \:  :

 \bf \longrightarrow \:   \:  \dfrac{22}{7}  \:  \times 28 ^{2}

 \bf \longrightarrow \:   \:  \dfrac{22}{7}  \:  \times 28 \: \times 28

 \bf \longrightarrow \:  \dfrac{17248}{7}

 \bf \longrightarrow \:  2464 \: m ^{2}

  \blue{\sf \: So, \:  the  \: area \:  of  \: the  \: circle  :   2464 \: m ^{2} }

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