Solve t^2-8t+15,t^2-t-20

$$t ^ { 2 } - 8 t + 15 , t ^ { 2 } - t - 20$$

Least Common Multiple

$$\left(t-5\right)\left(t-3\right)\left(t+4\right)$$

Solution Steps

Identify all the factors and their highest power in all expressions. Multiply the highest powers of these factors to get the least common multiple.

$$\left(t-5\right)\left(t-3\right)\left(t+4\right)$$

Expand the expression.

$$t^{3}-4t^{2}-17t+60$$

Evaluate

$$\left(t-5\right)\left(t-3\right),\left(t-5\right)\left(t+4\right)$$