4. Surface Areas and Volumes of Similar Solids
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When two solids are similar the ratio of their volumes is equal to the ratio of their corresponding linear measures cubed.
13 564.8 cubic feet
We know the radius of base of two similar cylinders but the volume of just one of them.
Substitute values
a/b=.a /2./.b /2.
(a/b)^m=a^m/b^m
Calculate power
LHS * V=RHS* V
a/c* b = a* b/c
LHS * 216=RHS* 216
Multiply
.LHS /125.=.RHS /125.
Calculate quotient
Rearrange equation