Question

Help with Linear Inequalities in Two Variables

Answer 1

Are you able to tell which line is \(\Large\bf\sf \ell_1\) and which is \(\Large\bf\sf \ell_2\) ?

Answer 2

i mean A and B

Answer 3

yes i am i say tht the answer is D but not sure and not risking getting it wrong

Answer 4

Inequalities with y are pretty straight forward,
`shading above` means the area which is greater than the line: y > `stuff with x`

x inequalities are little trickier.
`shading to the right` means the area which is greater than x.

Answer 5

So you're saying that we should shade to the right of \(\Large\bf\sf \ell_1\) since x is greater than the line,
and below \(\Large\bf\sf \ell_2\) since y is less than that line.

Answer 6

Yessss good job!

What's up with all of the D's? lol
Is that like the 3rd one now?

Answer 7

lol idk

Answer 8

may u help me with another 1

Answer 9

maybe +_+

Answer 10

lol

Answer 11

Getting another picture ready? :o

Answer 12

Don't bother plotting points and all that jazz.
It's a little easier if we just look at the slopes.

See how the first line has a `positive` slope (the coefficient on the x).
The tells us the line will slope upward as it moves to the right.

So the first equation is the `red` line.

Answer 13

It's a `strict inequality`, so we `exclude` the values on the line.
We use a dashed line to represent that, yes?

Answer 14

which is a solid 2

Answer 15

What? :U
Solid is for \(\Large\bf\sf \le\), right?

Answer 16

Ooo hold on my french fries are burning +_+ gotta get em out of the oven!

Answer 17

ye u r right lol

Answer 18

Never marry a man who can wiggle h...

Grr I can't see the rest of it >.< looks like a good read.