Solve {l}{text{1.}25q-144r^2}{6l^2-1m-2m^2}

$$\left. \begin{array} { l } { \text { 1. } 25 q - 144 r ^ { 2 } } \\ { 6 l ^ { 2 } - 1 m - 2 m ^ { 2 } } \end{array} \right.$$

Least Common Multiple

$$\left(25q-144r^{2}\right)\left(6l^{2}-m-2m^{2}\right)$$

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.

$$\left(25q-144r^{2}\right)\left(6l^{2}-m-2m^{2}\right)$$

Expand the expression.

$$288m^{2}r^{2}-25mq+144mr^{2}-50qm^{2}+150ql^{2}-864l^{2}r^{2}$$

Evaluate

$$25q-144r^{2},\ 6l^{2}-m-2m^{2}$$