If the ratio of the density of two cones of the same height is 4:25, determine the ratio of the width of their land to the width.
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Since the diameters of two cones are equal, their radius will also be the same.
Let the slant height of the two cones be l₁ and l₂ respectively.
Therefore, l₁:l₂=5:4
The curved surface area of the two cones are πrl₁ and πrl₂.
So, the ratio of their curved surface area are πrl₁/πrl₂.
π and r are cancelled.l₂/l₁ = 4/5
So, the ratio of the curved surface area of two cones is 5: 4
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