Edit Game
Linear Inequalities
 Delete

Use commas to add multiple tags

 Private  Unlisted  Public



 Save

Delimiter between question and answer:

Tips:

  • No column headers.
  • Each line maps to a question.
  • If the delimiter is used in a question, the question should be surrounded by double quotes: "My, question","My, answer"
  • The first answer in the multiple choice question must be the correct answer.






 Save   21  Close
What would be the first step of graphing this inequality? y ≥ -3x +8
Plot the y-intercept (up 8 on the y-axis)
What would be the first step to graphing an inequality that looks like this? 6x + 2y > 12
Get the y by itself. (It is much easier to graph this: y > 3x +6 than it is to graph this: 6x + 2y = 12)
How do you know which side of the line to shade?
Look at the direction of your symbol (> or <)
What is the inequality being graphed here? ( in y > mx+b form)
y < x
What is the inequality being graphed here? ( in y > mx+b form)
y ≥ 2x -2
Is the origin a solution to this inequality?
NO, it is not in the shaded region
Is the point (5,1) a solution to this inequality?
YES, it is in the shaded region
Is the point (2,1) a solution to this inequality?
YES
Name any TWO solutions (x,y) to the inequality shown
Any two points in the shaded area (x,y)
What is the slope of the inequality shown? (or closest estimate)
2
What should your symbol look like if you're graphing a DOTTED line?
< or >
What should your symbol look like if you're graphing a SOLID line?
≤ or ≥
What is the inequality graphed here? (in y > mx+b form)
y ≤ -x - 6
What is the inequality graphed here? (in y > mx+b form)
y ≥ x+1
What is the y-intercept of the equation shown?
-2
What is the slope of this line?
-1
What is the slope of this line?
1
Would this inequality be graphed with a SOLID or DOTTED line? y ≤ -2x-7
SOLID
Would this inequality be graphed with a SOLID or DOTTED line? y > 2x+1
DOTTED
Which type of inequality symbol does this graph represent? (< or ≤)
<
Which type of inequality symbol does this graph represent? (> or ≥)
≥