Math, asked by sameer123aa, 1 year ago

the inner diameter of a circular well is 3.5 m. it is 10 m deep .find
1) it's inner curved surface area
2) the cost of plastering this curved surface at the rate of rupees 40 per m ^2
.

Answers

Answered by rrrrssskkk
2
it's inner curved surface area is 26.4.then 43.001
Answered by BrainlyVanquisher
5

Appropriate Question :-

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  • \textsf{The Inner Radius of a Circular Well is 3.5 m. It is 10 m Deep. Find The Cost of Plastering the Inner Curved Surface at the Rate of Rs. 20/ m²}

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Required Solution :-

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  • \textsf{Inner Radius (r) = 3.5 m and Height/ Depth (h) = 10 m}

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Then, \begin {aligned} \red {\bold {☯ \;Inner\: Curved\: Surface\: Area\: of\: the\: Well}} & = \blue {\bold {(2 \pi rh)\: sq.\: units}} \\\\& \Rightarrow 2 \times \frac{22}{7} \times 3.5 \times 10\\\\& \Rightarrow \frac{44}{7} \times 35 = \red {\bold {220\: m^2\;☯}} \end {aligned}

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  • \textsf{The Inner Curved Surface Area of the Well = 220 m²}

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\begin {aligned} \green{\bold {⚛ \;Cost\: of\: Painting\: the\: Inner\: Curved\: Surface\: Area\: of\: the\: Well}} & = Rs. (20 \times 220)\\\\& = \red{\bold {Rs.\: 4,400\; ⚛}}\end {aligned}

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Hence,

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  • \textsf{The Cost of Painting the Inner Curved Surface Area of the Well is Rs. 4,400 }

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