a right circular cylinder and a cone have equal base and equal height if their csa are in the ratio 8 ratio 5 show that the ratio between radius of their bases to their height is 3ratio 4
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Radius of cone = radius of cylinder = r
Height of cone = height of cylinder = h
curved surface area of cylindercurved sufrace area of conecurved surface area of cylindercurved sufrace area of cone
=2πrhπrl=2πrhπrl=85=2πrhπrl=2πrhπrl=85
⇒hl=45⇒hl=45
⇒l2=(h)2+(r)2−−−−−−−−−√⇒l2=(h)2+(r)2
⇒h2=16,I2=25⇒h2=16,I2=25
be brainly
r=3r=3
Radius : HeightRadius : Height
3 : 4
Height of cone = height of cylinder = h
curved surface area of cylindercurved sufrace area of conecurved surface area of cylindercurved sufrace area of cone
=2πrhπrl=2πrhπrl=85=2πrhπrl=2πrhπrl=85
⇒hl=45⇒hl=45
⇒l2=(h)2+(r)2−−−−−−−−−√⇒l2=(h)2+(r)2
⇒h2=16,I2=25⇒h2=16,I2=25
be brainly
r=3r=3
Radius : HeightRadius : Height
3 : 4
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