Question
The ratio of the curved surface area to the total
surface area of a cone is 5:9. Determine the ratio of the radius of the cone to its slant height. (Use π = 22/7)Solution
Curved surface area of cone = πRL, where 'R' is radius and 'L' is slant height Total surface area of cone = πR(R + L) , where 'R' is radius and 'L' is slant height So, [πRL]:[πR(R + L) ] = 5:9 Or, L:(R + L) = 5:9 Or, 9L = 5R + 5L Or, 4L = 5R Or, R:L = 4:5
56.02% of 1499.98 + 64.04% of 2501.01 = ? + 25.05 × 49.98 + 6.063
587.89 - (342.99) 0.99 + 139.99% of (5.01) 0.99 = 2.99 ? + (2.99) 1.98
1587.9 + 9650.98 + 10612.8 =?3 - 2536.67
20.11% of 119.99 + √80.97 ÷ 3.02 = ?
(25.032% of 48.05) X 9.32 + 43.125 X 3.125 - 29.67 =?
79.79% of 299.87 - 54.67% of (39.982 - 9.822 ) = ? - 19.92 × 199.98
25.09 × (√15 + 19.83) = ? of 19.87 ÷ 4.03Â
1449.98 ÷ 50.48 × 10.12 = ? × 2.16
If 'a' = √1024 ÷ 4 + 96 ÷ 3 + 85 ÷ 17 and 'b' = 30 × 18 ÷ 6 - 7² + 110, then find the value of (a + b).
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