Math, asked by nitrogenngel5, 1 month ago

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Answers

Answered by adhritchopdekar
1

Step-by-step explanation:

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Answered by Anonymous
6

Given :-

  • No. of squares = 3
  • Side of each square = 14 cm

To find :-

  • Which square has the highest area of shaded region

Solution :-

\rightarrow In square 1, there is one whole circle with radius 7 cm.

\rightarrowIn square 2, we see that there are two semi-circles, each of radius 7 cm. Therefore, we can also say that the sum of areas of these two semi-circles would be equal to the area of circle in Square 1.

\rightarrowIn square 3, there are four quadrants with radius 7 cm. Here also we can also say that the sum of areas of these four quadrants would be equal to the area of circle in Square 1.

In all the three squares, we find that the area of unshaded region is same

_____________________________________

 \Rightarrow We know that, Area of shaded region = Area of figure - Area of unshaded region and here, we see that in all the three squares, area of figure(that is the square) and area of unshaded region is same.

\thereforeEach square will have the same area of the shaded region. Thus, option D is correct.

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