Math, asked by chethahappy, 1 year ago

Find the area of shaded region​

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Answered by Anonymous
3

\huge{\underline{\underline{\red{\mathfrak{Answer :}}}}}

\tt Given \begin{cases} \sf{Radius \: of \: the \: circle \: is \: 7 \: cm}  \\  \sf{Angle \: of \: the \: sector \: is \: 30^{\circ} }  \end{cases}

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To Find :

The area of the shaded region.

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Solution :

As, we have to find the area of shaded region.

So, we have to find the area of sector.

We know that,

\Large{\star{\underline{\boxed{\sf{Area \: of \: sector = \frac{\theta}{360}\pi r^2}}}}}

(Putting Values)

Area = (30°/360°) (π * 7²)

Area = (22 * 49) / (12 * 7)

Area = 1078/84

Area = 12.833 cm²

\large{\star{\underline{\boxed{\sf{Area = 12.833 \: cm^2}}}}}

\rule{200}{2}

Additional information :

  • In the question theta can't be negative or greater than 360°.
  • The area of the sector will be smaller than the area of circle.

\rule{200}{2}

#answerwithquality

#BAL

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