Form 5: Graphing Open Circles (< and >) Exercise

Form 5: Graphing Open Circles (< and >)

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Form 5: Graphing Open Circles (< and >)

Learn how to represent strict inequalities using open circles on a number line. Practice graphing solutions for less-than and greater-than relationships.

Questions

  1. MultiChoice

    Which graph represents the solution to 2x + 1 > 7?

  2. MultiChoice

    What circle type and boundary value represent x/2 - 1 < 2?

  3. MultiChoice

    Describe the graph of 3x - 6 > 3.

  4. MultiChoice

    Describe the graph of 4x + 8 < 24.

  5. MultiChoice

    For the inequality -2x + 6 < 2, what circle is used and which direction is shaded?

  6. MultiChoice

    Describe the graph of x/2 + 1 > 4.

  7. MultiChoice

    Which graph description matches 5x - 10 < 15?

  8. MultiChoice

    Solving and graphing -3x - 3 > 6 results in:

  9. MultiChoice

    Solving and graphing 2x - 5 > 9 gives:

  10. MultiChoice

    Graphing x/3 - 2 < 1 gives:

  11. MultiChoice

    Solve and graph -4x + 4 > -12.

  12. MultiChoice

    Graphing 6x + 12 < 36 yields: