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In the Following Figure, Shows the Cross-section of Railway Tunnel. the Radius Oa of the Circular Part is 2 M. If ∠Aob = 90°, Calculate: the Area of the Cross-section - Mathematics

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Question

In the following figure, shows the cross-section of railway tunnel. The radius OA of the circular part is 2 m. If ∠AOB = 90°, calculate:

the area of the cross-section.

 

Sum

Solution

We have a cross section of a railway tunnel. `ΔOAB`is a right angled isosceles triangle, right angled at O. let OM be perpendicular to AB.

Area of cross section, 

`3/4 ("Area of circle")+"Area o"f ΔOAB`

`=(pi)(2)^2(3/4)+1/2(2)(2)`

`=(3pi+2)m^2` 

 

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Chapter 13: Areas Related to Circles - Exercise 13.4 [Page 63]

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RD Sharma Mathematics [English] Class 10
Chapter 13 Areas Related to Circles
Exercise 13.4 | Q 45.3 | Page 63

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