SOMEONE PLEASE HELP ME!!!! IM FREAKING OUT!
Name the coordinates of the vertices of the feasible region for the following system of inequalities.
y>/2
1
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OpenStudy (anonymous):
@iGreen @CO_oLBoY
OpenStudy (anonymous):
@ParthKohli @zepdrix
OpenStudy (anonymous):
@amistre64
OpenStudy (anonymous):
@uri @iambatman
OpenStudy (anonymous):
@myko @undeadknight26
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OpenStudy (anonymous):
@paki @Abhisar
OpenStudy (anonymous):
@Muzzack
OpenStudy (anonymous):
@mathmate
OpenStudy (mathmate):
y>/2 .... do you mean y>|2|?
1</x</5 ... what do the / mean?
y</x+3 .... ditto
F(x,y)=3x-2y
OpenStudy (anonymous):
no greater than or equal to
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OpenStudy (anonymous):
or less than or equal to
OpenStudy (mathmate):
oh... you mean
\[y\ge 2\]
\[1\le x\le 5\]
\[y\le x+3\]
\[F(x,y)=3x-2y\]
OpenStudy (anonymous):
yeah
OpenStudy (mathmate):
And F(x,y) is the maximizing/minimizing function?
OpenStudy (anonymous):
uh i think so
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OpenStudy (mathmate):
Then I suppose there is another part of the question later, right?
OpenStudy (mathmate):
Do you know how to graph inequalities?
OpenStudy (anonymous):
no all of this is so confusing and i only have about 5 minutes to finish my work before i have to get off
OpenStudy (mathmate):
Can you graph y>= 2 for me?
OpenStudy (mathmate):
In that case, I can help you get an idea what the graph looks like, but will leave you to solve for the vertices.
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OpenStudy (anonymous):
|dw:1403805600082:dw|
OpenStudy (anonymous):
nevermind i have to go. my teacher says to log off thank you though
OpenStudy (mathmate):
|dw:1403805676539:dw|
OpenStudy (mathmate):
You're welcome!
OpenStudy (anonymous):
@thomaster
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OpenStudy (mathmate):
Do you still want to solve the problem (question is closed).
OpenStudy (anonymous):
if you can please? cause i have to take the practice review again
OpenStudy (mathmate):
|dw:1403874786416:dw|
\[y\ge 2\]
means the region where y is greater than 2.
I drew the line y=2 and the arrow pointing up means it's the region y>= 2
OpenStudy (anonymous):
thank you sooo much!
OpenStudy (mathmate):
Can you do the same for
\[1\le x \le 5\]
You will need two (vertical lines).
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