A cylinder, a cone and a hemisphere are of the same base and height. compare their volumes
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Volume of cone = (1/3)πr2h
Volume of hemisphere = (2/3)πr3
Volume of cylinder = πr2h
Given that cone, hemisphere and cylinder have equal base and same height.
That is r = h
Volume of cone : Volume of hemisphere : Volume of cylinder
= (1/3)πr2h : (2/3)πr3 : πr2h
= (1/3)πr3 : (2/3)πr3 : πr3
= (1/3) : (2/3) : 1 = 1: 2: 3
Volume of hemisphere = (2/3)πr3
Volume of cylinder = πr2h
Given that cone, hemisphere and cylinder have equal base and same height.
That is r = h
Volume of cone : Volume of hemisphere : Volume of cylinder
= (1/3)πr2h : (2/3)πr3 : πr2h
= (1/3)πr3 : (2/3)πr3 : πr3
= (1/3) : (2/3) : 1 = 1: 2: 3
usha15118:
This is wrong answer
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same base and height r=h
we know
volume of cylinder = πr^2h
volume of. Cone. = 1/3 πr^2h
volume of. hemisphere = 2/3πr^3
Ratio == πr^3 : 1/3 πr^3 : 2/3πr^3
= 3 : 1 :2
Answer is
we know
volume of cylinder = πr^2h
volume of. Cone. = 1/3 πr^2h
volume of. hemisphere = 2/3πr^3
Ratio == πr^3 : 1/3 πr^3 : 2/3πr^3
= 3 : 1 :2
Answer is
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