Math, asked by chicku10, 1 year ago

in the gaven figure ab is the diameter were ap 12 cm pb 6cm taking the value of π3 find the perimeter of the shaded region

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nitthesh7: pi = 3.14 right
chicku10: no
nitthesh7: then pi = 22/7 or 3.14
chicku10: you are asking answer
chicku10: plz tell yes or no
nitthesh7: oops sry I will answer it. pls wait for few minutes bro..........
chicku10: okkk

Answers

Answered by nitthesh7
55
☺☺☺ Hope this Helps  ☺☺☺
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Answered by DelcieRiveria
39

Answer:

Perimeter of the shaded region is 10π+28 or 59.4 cm.

Step-by-step explanation:

Given information: AB is diameter, AP=12 cm, PB=6 cm.

The angle inscribed in a semicircle is a right angle. It means triangle APB is a right angled triangle.

Use Pythagoras theorem,

AB=\sqrt{12^2+16^2}=20

The diameter is 20 cm, so the radius of the semicircle is 10 cm.

The length of the arc AB is

Arc(AB)=\pi r=10\pi=10\times (3.14)=31.4

The perimeter of the shaded region is

Perimeter=Arc(AB)+AP+PB

Perimeter=31.4+12+16=59.4

Therefore the perimeter of the shaded region is 10π+28 or 59.4 cm.

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