DIFFICULT ALGEBRA QUESTION- A system of linear inequalities is shown below: y − x > 0 x + 1 or y−x>0 x+1>0 Which of the following graphs best represents the solution set to this system of linear inequalities?
https://cdn.flvsgl.com/assessment_images/algebra1_v20_gs-xml/88785_55896f69/module5_graph6.gif https://cdn.flvsgl.com/assessment_images/algebra1_v20_gs-xml/88785_55896f69/module5_graph8.gif https://cdn.flvsgl.com/assessment_images/algebra1_v20_gs-xml/88785_55896f69/module5_graph7.gif https://cdn.flvsgl.com/assessment_images/algebra1_v20_gs-xml/88785_55896f69/module5_graph5.gif
@3mar
Well, I am here.
i need help finding the correct graph.
y − x > 0 x + 1 can you correct the second one?
how would i do that?
We would be given two inequalities but actually we got only one and the second is not!
so how would i make that (x +1) into an inequality
Can you upload the question as a picture or copy and paste it correctly?
So they would be: \[y-x>0\\x+1>0\] so they have the forms: \[y>x\\x>-1\]
okay so how would i translate that into a graph?
Can you plot the lines \(y=x ~and~x=-1\)?
i did
i just need to know which area is shaded
Yes, That is very good point! First of all, are these line dotted or solid? You know how to know?
its not b or c and the line is dotted
and the shading is above the line
Yes, they are dotted as the inequalities signs are > and < , but not \(\ge\) not \(\le\)
and the simple test is to check the origin point (0,0), is it satisfies the first and second inequalities or not? Can you test it?
yes it does
does for which inequalities?
i have the lines down i just need to get the shaded part.
i think its D because it includes positive 1
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