540396c4-6t-factor-the-expression-by-extracting-the-gcf-interpreting-t-as-time-i

Question

A company's profit per period is modeled by P(t)=12t3+18t2−6tP(t) = $$12t^3$$ + $$18t^2 - 6t. $$Factor the expression by extracting the GCF, interpreting tt as time in periods.

Accepted Answer

6t(2t2+3t−$$1)6t(2t^2+3t-1)$$

Answer

6(2t3+3t2−$$t)6(2t^3$+3t^2-t)$$

Answer

t(12t2+18t−$$6)t(12t^2+18t-6)$$

Answer

3t(4t2+6t−$$2)3t(4t^2+6t-2)$$

A company's profit per period is modeled by P(t)=12t3+18t2−6tP(t) = 12t^3 + 18t^2 - 6t. Factor the expression by extracting the GCF, interpreting tt as time in periods.

A company's profit per period is modeled by $P (t) = 12 t^{3} + 18 t^{2} - 6 t$ . Factor the expression by extracting the GCF, interpreting $t$ as time in periods.