The system of equations can be represented as:
8x - 6y = 48
8x + 6y = 48
By adding the two equations together, the 8x terms will cancel out:
(8x - 6y) + (8x + 6y) = 48 + 48
16x = 96
x = 6
Substituting the value of x back into one of the equations, we can solve for y:
8(6) + 6y = 48
48 + 6y = 48
6y = 0
y = 0
Therefore, there is only one solution to the system of equations, which is x = 6 and y = 0.
How many solutions does the system of equations have?%0D%0A8x−6y=48%0D%0A8x+6y=48(1 point)
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