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Least Common Multiple
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\left(2b-c\right)\left(\left(2b-c\right)^{2}-9\right)=\left(2b-c\right)\left(2b-c-3\right)\left(2b-c+3\right) \left(2b-c\right)\left(\left(2b-c\right)^{2}-9\right)=\left(2b-c\right)\left(2b-c-3\right)\left(2b-c+3\right)
Factor the expressions that are not already factored.
-\left(2b-c\right)\left(2b-c-3\right)\left(2b-c+3\right)
Identify all the factors and their highest power in all expressions. Multiply the highest powers of these factors to get the least common multiple.
-8b^{3}-6bc^{2}+18b+c^{3}+12cb^{2}-9c
Expand the expression.