Find the area of the figure to the nearest tenth.
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Answered by
10
Answer:
21.87 ft^2. { if π = 3.14 }
Step-by-step explanation:
Solution is based on the concept that the figure cut from the square is a semi-circle.
Here,
The figures describes a condition where a semi-circle is removed from the square of side-length 6 ft.
On the basis of observation, we found the side of square is the diameter of that imaginary circle( by magnitude & unit ).
So,
Diameter of circle = 6ft
Radius of circle = 6 / 2 ft = 3 ft.
Therefore,
⇒ Area of the figure
⇒ Area of square of side 6ft - 1 / 2 ( area of circle of radius 3 ft )
⇒ ( 6 x 6 ft^2 ) - 1 / 2 ( π 3^2 ft^2 )
⇒ 36ft^2 - 9 / 2 π ft^2
⇒ 36ft^2 - ( 4.5 x 3.14 ) ft^2
⇒ 36 ft^2 - 14.13 ft^2
⇒ 21.81 ft^2
Answered by
1
Answer:
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