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Can you calculate area of the Green shaded region | Three circles in a semicircle

1.7K views · Sep 30, 2026 · Education

Comments · 4

  • @bernardbrinette5388 · 6 hours ago

    I used a slightly faster approach. I drew the same figure at the bottom as well, creating a complete circle arrangement. This results in six small circles distributed in a hexagonal pattern. Since the arrangement is symmetrical, I could even draw a seventh circle in the center; it is immediately apparent that the vertical line passes through the top circle and cuts halfway through the central circle. Given that R = 12, we can see that this vertical line has a length of 3r, meaning r = 4. For the rest, I followed the same calculation method to determine the areas.

  • @jharnasarkar4989 · 4 hours ago

    22/7.144/4-3.22/7.16=22.36/7--22.16.7/7

  • @navylaks2 · 2 hours ago

    Why are you wasting time calculating the Radius of the small circle to the right when it is obvious that each of them needs to have a diameter of 8 in order to fit within the half circle.<br>24/3 = 8 <br>r= D/2 = 4 <br>Area of the 3 small circles = 3*(r*r*Pi)<br>Half circle whole area = (r*r*Pi)/2<br>Shaded Area = half circle area minus 3 small circles area = ((r*r*Pi)/2) - &nbsp;((r*r*Pi)/2)

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