Part A: Using the graph above, create a system of inequalities that only contain points C and F in the overlapping shaded regions. Explain how the lines will be graphed and shaded on the coordinate grid above. (5 points) Part B: Explain how to verify that the points C and F are solutions to the system of inequalities created in Part A. (3 points) Part C: Natalie can only attend a school in her designated zone. Natalie's zone is defined by y < -2x + 2. Explain how you can identify the schools that Natalie is allowed to attend. (2 points)
@Cacciatore_J plz plz help me
Of course
lol ty ty ^-^ your the only smart guy i know
A) Your primary concerns are the points B and E, so y> .5x+4 and y>or= x-4
B) choose one or both points, and enter them into the equations. If the statements are true, then the equations work
the only points for part a is c and f
sorry i meant to tell that >.<
No problem, as for C, simply place a point into the equation, as with B). If they work, then those schools are available to Natalie
ok sorry i dont mean to wast you time but can u kinda write that all down for me im really sorry
like from aband c if its no trouble
A) y> -1/2x + 4 and y > or = -x + 4
On moment, let me double check some stuff
ok ^-^
For C: y >= -x +4 -> 2>=-2+4 which works
For A) I confused an eq. y>-2x+4 rather than -.5x+4
So, for C: y>-2x+4 -> 2>-4+4, so that's true, too
oh ok so just like u had made for c that excatly what i say in my equation?
For F: y>/=-x+ 4 -> 4>/=-3+4 y>-2x+4 -> 4>-6+4 So both equations work for F, and thusare both valid equations All of that was for part B)
C)
oh ok thank you ^-^ now all i have is c then i be done and thx btw for taking the time to help me ^-^
No problem
The attached file shows the graph of the equation for problem C So, any point in the shaded area, but not on the line, are valid points for Natalie's school
Does that make sense?
yea oh ok so thats gotta say to part c
Yes
Bingo, but make sure, for C) that the "shaded area" is clarified as the area less than the given equation.
No problem, but why not delete this thread?
its my flvs teacher they have a thing other teachers go on the internet to see if they got things on the internet
If you wait a while, I believe bumping is how you delete a thread. I'm new, so I couldn't tell you, though
oh ok but is it if coud if i get cuaght again im dead lol sorry i dont mean to be annoying lol
cool picture ^-^
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