Question

Distance of the centre of mass of a solid uniform cone from its vertex is z₀ . if the radius of its base is R and its height is h , then z₀ is equal to ​

Answer 1

Position of center of mass of a solid cone from the base is

$\dfrac{h}{4}$

Thus position of centre of mass of a solid cone from the vertex =h-$\dfrac{h}{4}$=$\dfrac{3h}{4}$

So, here z₀=$\dfrac{3h}{4}$

Answer 2

Answer:

Z₀= 3h/4

Explanation:

we know that , centre of mass of a uniform solid cone of height h is at height h/4 from base , therefore

h - z₀ = h/4

or, z₀ = h - h/4 = 3h /4

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