A solid hemispherical at the bottom and conical above. If CSA of the two parts are equal , then find the ratio of the radius and height of the conical part?
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Here is the answer to your question.
Let the radii of the hemispherical shape and the conical shape be r each
It is given that 2 Πr2 = Π rl
⇒l = 2r
height of the cone =√l^2-r^2=√(2r^2)-r^2=√3r
raito
r:√3r
1:√3r
hope it's clear to you...
Let the radii of the hemispherical shape and the conical shape be r each
It is given that 2 Πr2 = Π rl
⇒l = 2r
height of the cone =√l^2-r^2=√(2r^2)-r^2=√3r
raito
r:√3r
1:√3r
hope it's clear to you...
abhinavpathak:
is it clear to u??
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