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Mathematics 15 Online
OpenStudy (anonymous):

Choose the graph below that represents the following system of inequalities. y greater than or equal to -3x + 1 y greater than or equal to 1 over 2x + 3

OpenStudy (anonymous):

OpenStudy (anonymous):

HanAkoSolo (jamierox4ev3r):

first of all, both lines should be graphed. Also, because there is greater than or equal to, the lines in the graphs must be solid, not dotted

HanAkoSolo (jamierox4ev3r):

first of all when you graph the lines, you graph them according to the slope intercept form. THat means that the slope is graphed by Rise over run

OpenStudy (anonymous):

In all the graphs the line is solid

HanAkoSolo (jamierox4ev3r):

awesome :P so then we graph the points. Also, observe how the shading goes up when the line is greater or equal to

OpenStudy (anonymous):

i thought it would be a but im not so sure

HanAkoSolo (jamierox4ev3r):

If I understand the problem correctly, \(y\ge-3x+1\) \(y\ge\frac{1}{2}x+3\)

HanAkoSolo (jamierox4ev3r):

ist this right @shannon342 ??

OpenStudy (anonymous):

Yes it is

HanAkoSolo (jamierox4ev3r):

awesome is suggest looking at the y-intercepts first to see where the slopes go through the axis's

HanAkoSolo (jamierox4ev3r):

hint: the y-intercepts are 1 and 3 in this example

HanAkoSolo (jamierox4ev3r):

however it looks like all the choices fill this criteria, so we look at the slope next

HanAkoSolo (jamierox4ev3r):

all the slopes also fill the criteria, so now we look at the shading

HanAkoSolo (jamierox4ev3r):

shading should go up for both lines

HanAkoSolo (jamierox4ev3r):

because of \(\ge\)

OpenStudy (anonymous):

i dont understand

HanAkoSolo (jamierox4ev3r):

therefor, to fill this criteria, the first choice would be correct. Does that make sense @shannon342 ?

OpenStudy (anonymous):

oohh so i was right thank you so much

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