Math, asked by kamaljingu, 11 months ago


answer this question and get 100 points​

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Answered by bhuvi1003
4

Step-by-step explanation:

Area of shaded region = Area of larger semicircle - Area of circle - 2(Area of small semicircle) + Area of small semicircle

= Area of larger semicircle - Area of circle - Area of small semicircle

= [π(4.5 cm)²/2] - π(4.5/2 cm)² - [π(3/2 cm)²/2]

= π[(4.5)²/2 - (4.5/2)² - (3/2)²/2] cm²

= 12.37 cm²

Answered by ripusingh0189
3

Answer:

\mathcal\red{Area\:of\:sehaded\: reason}

=Area of larger semi circle

Area of circle -2(Area of small circle)+

Area of small semicircle

=Area of larger semicircle - Area of circle - Area of small semicircle

=

 |\pi(4.5cm {}^{2} ) \div 2  |  - \pi(4.5 \div 2cm {}^{2} ) -  |\pi(3 \div 2) {}^{2}  \div 2|

-[π(3/2cm²/2)]

= π(4.5)²/2-(4.5)/2²-(3/2)²/2]cm²

12.37cm {}^{2}

Step-by-step explanation:

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