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many such cones are prepared from the whole metal of cylinder. 6. The radius OP of the sector \( \mathrm { O } - \mathrm { PRQ } \) is 12\( \mathrm { cm } \) and \( \angle \mathrm { POQ } = 120 ^ { \circ } . \mathrm { A } \) cone is formed such that radii OP and OQ coincide. Find the volume of the cone \( ( \pi = 3.14 \) and \( \sqrt { 2 } = 1.41 ) ( H O T S ) \) \( 120 ^ { \circ m } \)
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Q1
The radius OP of the sector O−PRQ is 12cm and ∠POQ=120∘. A cone is formed such that radii OP and OQ coincide. Find the volume of the cone (π=3.14 and √2=1.41)
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Q2
The radius of a sector is 12cm and angle is 120o. By coinciding its straight sides, a cone is formed. Find the volume of that cone.
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Q3
In the figure, ∠POQ=30o, PM⊥OQ and radius OP=12cm, then find the area of segment PRQ(Given π=3.14).
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Q4
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