If lenght of a cuboid is doubles and its breadth is tripled. Find the ratio of volumes of new cuboide to original cuboid.
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Answered by
1
length of cuboid = l
similarly breadth = b
and height = h
so volume = lbh
then length of new cuboid = 2l
similarly breadth = 3b
new volume = 6lbh
required ratio = lbh:6lbh
= 1:6
similarly breadth = b
and height = h
so volume = lbh
then length of new cuboid = 2l
similarly breadth = 3b
new volume = 6lbh
required ratio = lbh:6lbh
= 1:6
Answered by
0
let l, b, H be the actual dimension
so volume will be l × b× h
case 2
volume =2l×3b×h
ratio: 2l×3b×h /l×b×h
6:1 is the answer
so volume will be l × b× h
case 2
volume =2l×3b×h
ratio: 2l×3b×h /l×b×h
6:1 is the answer
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