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4\left(8r^{3}-125t^{3}\right)
Factoriza 4.
\left(2r-5t\right)\left(4r^{2}+10rt+25t^{2}\right)
Considera 8r^{3}-125t^{3}. Reescribe 8r^{3}-125t^{3} como \left(2r\right)^{3}-\left(5t\right)^{3}. Pódese factorizar a diferenza dos cubos usando a regra: a^{3}-b^{3}=\left(a-b\right)\left(a^{2}+ab+b^{2}\right).
4\left(2r-5t\right)\left(4r^{2}+10rt+25t^{2}\right)
Reescribe a expresión factorizada completa.