*! * (will give brainliest! )
classify each system of equations as having a single solution, no solution, or infinite solutions.

Put them all in y = mx + b formwe need to compare the slopes and the y int's

y = 5 - 2xrearrange...y = -2x + 5slope = -2, y int = 5
4x + 2y = 102y = -4x + 10y = -2x + 5slope = -2, y int = 5
same slope, same y intinfinite solutions

x = 26 - 3yx - 26 = -3y-1/3x + 26/3 = yy = -1/3x + 26/3...slope = -1/3, y int = 26/3
2x + 6y = 226y = -2x + 22y = -1/3x + 11/3slope = -1/3, y int = 11/3same slope, different y intmeans no solution

5x + 4y = 64y = -5x + 6y = -5/4x + 3/2slope = -5/4, y int = 3/2
10x - 2y = 7-2y = -10x + 7y = 5x - 7/2slope = 5 and y int = -7/2
different slopes, different y intone solution

x + 2y = 3...2y = -x + 3y = -1/2x + 3/2slope = -1/2, y int = 3/2
4x + 8y = 158y = -4x + 15y = -1/2x + 15/8slope = -1/2, y int = 15/8same slope, different y intno solution

3x + 4y = 174y = -3x + 17y = -3/4x + 17/4slope = -3/4, y int = 17/4
-6x = 10y - 39...-6x + 39 = 10yy = - 3/5x + 39/10...slope = -3/5, y int = 39/10different slopes, different y intone solution

x + 5y = 245y = -x + 24y = -1/5x + 24/5slope = -1/5, y int = 24/5
5x = 12 - y5x - 12 = -yy = -5x + 12...slope = -5, y int = 12
different slopes, different y intone solution

That she received $100