Math, asked by simon699554, 4 months ago

find the area of shaded portion 7 metre and 14 metre​

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Answered by sonawanesuyash
0

Answer:

first find the total area

and then minus the unshaded partfrom the total

Step-by-step explanation:

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Answered by Anonymous
0

Let the radius and diameter of the bigger circle be R and D , the smaller circle be r and d.

To find the area of the bigger circle,

D = 14m

 \bold{\: R = \:  \frac{14}{2}  } \\

= 7 m..

Area = πr²

  \implies \bold{\frac{22}{ \cancel7}  \times 7 \times  \cancel7}

=> 154 .

To find the area of the smaller circle,

d = 7m

 \bold{\: R = \:  \frac{7}{2}  } \\

= 3.5 m..

Area = πr²

  \bold{\implies \:  \frac{22}{7}  \times 3.5 \times 3.5} \\ \\  \bold{ \implies \:  \frac{ \cancel{22} \:  \:¹¹ }{ \cancel7} \times  \frac{ \cancel{35} \:  \:}{ \cancel{10}}   \times  \frac{35}{10} } \\  \\  \bold{ \implies \: 38.5 \:  {m}^{2} }

Therefore,

 \bold{Area  \: of  \: shaded \:  region = \:  \frac{Area \:  of \:  bigger \:  circle }{Area  \: of \: smaller \:  circle }  } \\  \\  \bold{ \implies \:  \frac{154 \:  {m}^{2} }  {38.5 \:  {m}^{2} } } \\  \\  \bold{ \implies \frac{ \cancel{154}  \:  \: ²\times  \cancel{10} \:  \:² }{ \cancel{385}} } \\  \\  \bold { \implies \: 4  \: {m}^{2}  \:  \:  \: ....(ans)}

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