Is it possible for the solution set of a system of linear inequalities to be all real numbers? Explain your reasoning.
@Arcadiouse
@Angle
x + 3y = 2 2x + 6y = 4
Thank you.
what do you get when you try solving for x and y?
A head ache?
LOL yes but I tried making the example easy ;) you gonna try? :3
Yeah lol. M: Mental A: Abuse T: To H: Humans
This is algebra.
Still math.
x + 7y = 9 5x + 9y = 16
ewwww what are you doing? x'D
Pretending to know how this works.
But could you answer the actual question?
x + 3y = 2 2x + 6y = 4 you can divide by 2 through the entire second equation and get x + 3y = 2 but that's just the first equation
I'm saying that you can have a system of equations where it's just the same equation and the same equation = that same equation = solutions are all real numbers
since the equation overlaps itself perfectly, all real numbers are the answer
Thank you.
It seems this site is more helpful than PA, OS, and brainly.
but do you understand how I explained it?
Yes.
these sorts of equations are really easy to confuse with the "no solution" type of system of equations, so just trying to solve for x and y is your best bet of figuring such equations out ^_^
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