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A tent is such that its lower part is like a cylinder of 24 m height, which is 126 m in diameter. Its apex is like a cone with a base of the same diameter of 126 m and is 80 m slant high. Its canvas is 8 m wide. Calculate the length of the canvas required to make the tent.1. 3168 m2. 3020 m3. 3296 m4. 3190 m |
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Answer» Correct Answer - Option 1 : 3168 m Given: Height of cylinder, h = 24 m Diameter of cylinder, d = 126 m. Slant height of cone, l = 80 m. Diameter of the cone, d = 126 m. Breadth of canvas = 8 m. Formula used: Curved surface area of cylinder = 2πrh. Curved surface area of cone = πrl Calculation: Diameter of cylinder, d = 126 m. Radius of cylinder, r = 63 m. Total area of tent = Curved surface area of cylinder + Curved surface area of cone ⇒ 2πrh + πrl ⇒ [2 × (22/7) × 63 × 24] + (22/7) × 63 × 80 ⇒ 9504 + 15840 ⇒ 25344 m Length of canvas = (Total area of tent)/(Breadth of canvas) ⇒ 25344/8 ⇒ 3168 m ∴The length of the canvas required to make the tent is 3168 m.
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