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length of redius?
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Answered by
3
Sector angle, ß = 30°
Area of shaded region = ß/360 π (OD)² - ß/360 π (OC)² + ß/360 π (OB)² - ß/360 π (OA)²
= ( π/12 ) (196 - 110.25 + 49 - 12.25)
= (π/12) ( 122.5 )
= 11/6 × 17.5
= 32.08 cm²
Answered by
8
Area of sector DO = pie r^2 × 30/360
= pie r^2/12
Now here r= DO= 4× 3.5 = 14
= pie ( 14)(14)/12
= 22/7 × 14 × 14 /12
= 44× 14/12 = 616/12 = 154/3 = 51.3
Area of sector CO
Here r= 3× 3.5 = 10.5
So area = pie × 10.5 × 10.5/12
= 28.84
Area of shaded DC = 51.3 - 28.84 = 22.46
Area of OB =
OB = 2× 3.5 = 7
= pie 7 × 7/ 12 = 22× 7/12 = 154/12 = 12.833
Area of OA
OA = 3.5
= pie .3.5 × 3.5/12 = 3.205
Area of AB = 12.833 -3.205 = 9.628
Total shaded area = 9.628 + 22.46 = 32.088
= pie r^2/12
Now here r= DO= 4× 3.5 = 14
= pie ( 14)(14)/12
= 22/7 × 14 × 14 /12
= 44× 14/12 = 616/12 = 154/3 = 51.3
Area of sector CO
Here r= 3× 3.5 = 10.5
So area = pie × 10.5 × 10.5/12
= 28.84
Area of shaded DC = 51.3 - 28.84 = 22.46
Area of OB =
OB = 2× 3.5 = 7
= pie 7 × 7/ 12 = 22× 7/12 = 154/12 = 12.833
Area of OA
OA = 3.5
= pie .3.5 × 3.5/12 = 3.205
Area of AB = 12.833 -3.205 = 9.628
Total shaded area = 9.628 + 22.46 = 32.088
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