Math, asked by riya91083, 1 year ago

Find area of a shaded portion, if radii of inner and outer circles are 3.5cm and 4.2cm.

Answers

Answered by MaheswariS
0

Answer:

\textbf{Area of the shaded portion=16.94\:$cm^2$}

Step-by-step explanation:

Find area of a shaded portion, if radii of inner and outer circles are 3.5cm and 4.2cm.

Given:

Inner radius, r=3.5 cm

Outer radius, R=4.2 cm

\boxed{\textbf{Area of the shaded portion=$\pi\:R^2-\pi\:r^2$}}

\implies\text{Area of the shaded portion=$\pi(R^2-r^2)$}

\implies\text{Area of the shaded portion=$\pi(4.2^2-3.5^2)$}

\implies\text{Area of the shaded portion=$\pi(4.2-3.5)(4.2+3.5)$}

\implies\text{Area of the shaded portion=$\frac{22}{7}(0.7)(7.7)$}

\implies\text{Area of the shaded portion=(22)(0.1)(7.7)}

\implies\text{Area of the shaded portion=(2.2)(7.7)}

\implies\textbf{Area of the shaded portion=16.94\:$cm^2$}

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