Respuesta :
The solution is (8, -1).
We can solve this system of equation by elimination. I will subtract the equations to eliminate y.
3x + y = 23
-2x + y = -17
5x = 40
x = 8
Now, plug in 8 for x and you will get -1 for y.
We can solve this system of equation by elimination. I will subtract the equations to eliminate y.
3x + y = 23
-2x + y = -17
5x = 40
x = 8
Now, plug in 8 for x and you will get -1 for y.
Answer:
x = 8 , y= -1 are solutions.
Step-by-step explanation:
Given : -2x +y = -17 and 3x +y = 23 .
To find : What is the solution to the system of equations.
Solution : WE have given that :
-2x +y = -17 --------- ( equation 1)
3x +y = 23 ------------( equation 2)
On subtracting equation 2 from equation 1 we get,
-2x +y = -17
(-)3x +(-)y = (-)23
____________
-5x +0 = - 40.
On dividing by -5 both sides
x = 8.
Plugging x =8 in equation 1
-2 (8) +y = -17
-16 + y =-17
On adding 16 noth sides
y = -1.
Therefore , x = 8 , y= -1 are solutions.