Math, asked by ishu1898, 1 year ago

A circular water fountain 6.6 m in diameter is surrounded by a path of width 1.5 m .What is the area of the path. (Write the answers correct upto two places of decimal)

Answers

Answered by IAMHELPINGYOU
19
given,
diameter of the fountain=6.6m
total diameter=diameter of the fountain + 1.5m
=6.6m + 1.5m
=8.1m
radius=8.1m/2 =4.05m

Area= πr²
=3.14×4.05m×4.05m
=51.50385m²
Answered by Anonymous
13

Answer:

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\blue {⇰Diameter = 6.6m}

\sf ⇒\dfrac{6.6}{2} m

\sf ⇒3.3m

\pink {⇰Area \: of \: the \: fountain \: = \pi d^{2}}

\sf ➩\dfrac{22}{7} \times (3.3m {)}^{2}

\sf ➩\dfrac{22}{7} \times 3.3m \times 3.3m

\sf ➩\dfrac{ \cancel2 \cancel {2}^{11} }{7} \times \dfrac{33}{ \cancel 1 \cancel {0}^{5} } \times \dfrac{33}{10}

\sf ➩\dfrac{11979}{350}

\sf ➩34.22

\orange {⇰Diameter \: of \: bigger \: circle}

\sf ➯6.6m + 1.5m + 1.5m

\sf ➯9.6m

\purple {⇰Radius \: of \: bigger \: circle}

\sf ➬\dfrac{ \cancel9. \cancel {6}^{4.8} }{2} m

\sf ➬4.8m

\sf \red {⇰Area \: of \: bigger \: circle = \pi {r}^{2}}

\sf ➾\dfrac{22}{7} \times (4.8m {)}^{2}

\sf ➾\dfrac{ \cancel2 \cancel {2}^{11} }{7} \times \dfrac{\cancel4\cancel {8}^{24} }{\cancel1\cancel {0}^{5} } \times \dfrac{48}{ \cancel1\cancel {0}^{5} }</p><p>

\sf ➾\dfrac{12672}{175} m

\sf ➾72.41m

\green {Area \: of \: the \: path = 72 . 41 - 34.22}

\sf ➺38.19m

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