f(x) = [ 1 + 2x] / x
g(x) = 2 + x
Look at the top graph....when x = 1...plug this value into the functions and find that ...f(1) = 3 and g(1) = 3
So....this x value is correct....the graphs intersect at (1, 3)
Likewise.....on the graph, when x = -1, plug -1 into both functions and find that.... f(-1) = 1 and g(-1) = 1
So.....this x value is also correct....the graphs also intersect at (-1,1)
So...the x values are
x = 1
x = -1
To see why the other graph is incorrect....x = 2 , y = 0 appears to be an intersection point
But f(2) = 5/2 = y
And g(2) = 4 =y
So...this can't be correct because the y values are different...and both should be = 0
Does this make sense ???