hlp
is d suppose to be x and e suppose to be y? or the other way around
yup
@Hero
@FibonacciChick666
@whpalmer4 somebody plz hlp
@johnweldon1993
@Luigi0210
yes, (d,e) is how you should interpret the numbers in the answer choices for the first question. For the second question, the choice you made is incorrect. I will help you work through the 3rd one if you show me what you have tried, or explain what it is that you don't understand about what to do.
For the second question, you chose \[y=3x\]\[3x-y=0\]as a system which has no solutions. What about \((0,0)\), does that satisfy both equations? If so, that system has a solution. if you combine the equations in a system, and end up with a falsehood, that means the system has no solutions. For example: \[x+y = 1\]\[-x-y = 2\]Add those two equations together and you get \[x+y +(-x) + (-y) = 1+2\]\[0 = 3\] No solution there. A system of two linear equations such as these with no solution means that the equations describe parallel lines. Solutions are the points at which all the equations in a system intersect.
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