Math, asked by kavitapandey130, 1 year ago

The inner and the outer radii of a cylindrical piper are 2.5cm and 3.5 cm respectively fond the area of the cross sections of the pipes take pi 3.14​

Answers

Answered by Anonymous
4

r2 (outer radius)= 3.5 cm

r1 (Inner radius)= 2.5 cm

Area of cross-section =

\pi( {r2}^{2}  -  {r1}^{2} )

 =  3.14 ( {3.5}^{2}  -  {2.5}^{2} )

  = 3.14 (12.25 - 6.25)

 = 3.14 \times 6 \\  =18.84 \:  {cm}^{2}

Answered by Rppvian2020
2

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r2 (outer radius)= 3.5 cm

r1 (Inner radius)= 2.5 cm

Area of cross-section =

\pi( {r2}^{2} - {r1}^{2} )π(r22−r12)

= 3.14 ( {3.5}^{2} - {2.5}^{2} )=3.14(3.52−2.52)

= 3.14 (12.25 - 6.25)=3.14(12.25−6.25)

= 3.14 \times 6 \\ =18.84 \: {cm}^{2=3.14×6=18.84cm2

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