Solution
Use substitution to solve the system of equations given below.
y = -2x - 3
x +4y = 16

Substitute -2x-3for y in last equation and solve for x. Insert that value into the first equation and solve for y. Check by inserting both values into the second equation.
![\begin{gathered} x+4y=16 \\ x+4(-2x-3)=16 \\ open\text{ the bracket} \\ x-8x-12=16 \\ -7x-12=16 \\ \text{collect like terms} \end{gathered}]()

solve for the value of y be replacing x with -4

Hence the solution of the system of equations are (- 4 ,5)
