Solve (11t-s)(t+5s)

$$( 11 t - s ) ( t + 5 s )$$

Evaluate

$$\left(11t-s\right)\left(5s+t\right)$$

Solution Steps

Apply the distributive property by multiplying each term of 11t-s by each term of t+5s.

$$11t^{2}+55ts-st-5s^{2}$$

Combine 55ts and -st to get 54ts.

$$11t^{2}+54ts-5s^{2}$$

Expand

$$11t^{2}+54st-5s^{2}$$

Solution Steps

Apply the distributive property by multiplying each term of 11t-s by each term of t+5s.

$$11t^{2}+55ts-st-5s^{2}$$

Combine 55ts and -st to get 54ts.

$$11t^{2}+54ts-5s^{2}$$