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أي الاشكال التالية تمثل مساحة الدائرة؟
كيف أوجد محيط الدائرة؟
C= πr2C=\ \pi r^2C= πr2
C= 2πrC=\ 2\pi rC= 2πr
C = l × wC\ =\ l\ \times\ wC = l × w
C= 2πr2C=\ 2\pi r^2C= 2πr2
كيف أوجد مساحة الدائرة؟
A= πr2A=\ \pi r^2A= πr2
A= 2πrA=\ 2\pi rA= 2πr
A = l × wA\ =\ l\ \times\ wA = l × w
A= 2πr2A=\ 2\pi r^2A= 2πr2
ما مساحة الدائرة بدلالة π\piπ
4.5 π4.5\ \pi4.5 π
9 π9\ \pi9 π
20.25 π20.25\ \pi20.25 π
81 π81\ \pi81 π
32
64
80
128
144 π144\ \pi144 π
36 π36\ \pi36 π
43 π4\sqrt{3}\ \pi43 π
23 π2\sqrt{3}\ \pi23 π
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