Mathematics Question and Solution

By Ogheneovo Daniel Ephivbotor
13th July, 2024

Let the radius of inscribed blue semi circle be 2 units.


Therefore the radius of the inscribed blue quarter circle will be 2 units.


The length of the ascribed rectangle will be 4 units.


The width of the ascribed rectangle will be;


Let the width be x.


x²+2²=4²

x²=16-4

x = √(12)

x = 2√(3) units.


Area ascribed rectangle is!


4*2√(2)

= 8√(3) square units.


Area blue is;


Area quarter circle with radius 2 units + Area semi circle with radius 2 units.


= ¼(4π)+½(4π)

= π + 2π

= 3π square units.


Fraction Blue is;


3π ÷ 8√(3)

= √(3)π/8

= 11√(3)/28

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