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Compound Inequalities Worksheet Page 1 111119 Compound inequalities
Compound Inequalities Worksheet Page 1 111119 Compound inequalities from www.pinterest.com

Algebra 1 Compound Inequalities Worksheet Answers

What are Compound Inequalities?

Compound inequalities are two inequalities that are connected by the word “and” or “or.” For example, when the inequality is “x > 5 and x < 10,” that means that the value of x should be greater than 5 and less than 10. If the inequality is “x > 5 or x < 10,” then the value of x can be either greater than 5 or less than 10.

Examples of Compound Inequalities

Here are some examples of compound inequalities:

  • -5 ≤ x < 5
  • 2 > y ≥ -2
  • -3 < x ≤ 7
  • -6 ≥ x > -9
  • -1 ≤ y ≥ 4

Algebra 1 Compound Inequalities Worksheet Answers

If you are looking for the answers to an Algebra 1 Compound Inequalities Worksheet, here are some examples of correct answers:

  • For “x > 5 and x < 10,” the answer is all real numbers greater than 5 and less than 10.
  • For “x > 5 or x < 10,” the answer is all real numbers greater than 5 or less than 10.
  • For “-5 ≤ x < 5,” the answer is all real numbers greater than or equal to -5 and less than 5.
  • For “2 > y ≥ -2,” the answer is all real numbers greater than 2 and greater than or equal to -2.
  • For “-3 < x ≤ 7,” the answer is all real numbers greater than -3 and less than or equal to 7.
  • For “-6 ≥ x > -9,” the answer is all real numbers greater than or equal to -6 and less than -9.
  • For “-1 ≤ y ≥ 4,” the answer is all real numbers greater than or equal to -1 and greater than or equal to 4.

Tips for Solving Compound Inequalities

Here are some tips for solving compound inequalities:

  • Start by writing the equation in its standard form, as this makes it easier to work with.
  • If the inequality is connected with an “and” or “or,” then you need to solve each part separately.
  • If the inequality is connected with an “and,” then the answer should be the overlapping range of the two inequalities.
  • If the inequality is connected with an “or,” then the answer should be the union of the two inequalities.
  • Remember to always check your answer by plugging it back into the original equation.

Algebra 1 Compound Inequalities Worksheet Answers

Compound Inequalities Worksheet Page 1 111119 Compound inequalities
Compound Inequalities Worksheet Page 1 111119 Compound inequalities from www.pinterest.com

Algebra 1 Compound Inequalities Worksheet Answers

What are Compound Inequalities?

Compound inequalities are two inequalities that are connected by the word “and” or “or.” For example, when the inequality is “x > 5 and x < 10,” that means that the value of x should be greater than 5 and less than 10. If the inequality is “x > 5 or x < 10,” then the value of x can be either greater than 5 or less than 10.

Examples of Compound Inequalities

Here are some examples of compound inequalities:

  • -5 ≤ x < 5
  • 2 > y ≥ -2
  • -3 < x ≤ 7
  • -6 ≥ x > -9
  • -1 ≤ y ≥ 4

Algebra 1 Compound Inequalities Worksheet Answers

If you are looking for the answers to an Algebra 1 Compound Inequalities Worksheet, here are some examples of correct answers:

  • For “x > 5 and x < 10,” the answer is all real numbers greater than 5 and less than 10.
  • For “x > 5 or x < 10,” the answer is all real numbers greater than 5 or less than 10.
  • For “-5 ≤ x < 5,” the answer is all real numbers greater than or equal to -5 and less than 5.
  • For “2 > y ≥ -2,” the answer is all real numbers greater than 2 and greater than or equal to -2.
  • For “-3 < x ≤ 7,” the answer is all real numbers greater than -3 and less than or equal to 7.
  • For “-6 ≥ x > -9,” the answer is all real numbers greater than or equal to -6 and less than -9.
  • For “-1 ≤ y ≥ 4,” the answer is all real numbers greater than or equal to -1 and greater than or equal to 4.

Tips for Solving Compound Inequalities

Here are some tips for solving compound inequalities:

  • Start by writing the equation in its standard form, as this makes it easier to work with.
  • If the inequality is connected with an “and” or “or,” then you need to solve each part separately.
  • If the inequality is connected with an “and,” then the answer should be the overlapping range of the two inequalities.
  • If the inequality is connected with an “or,” then the answer should be the union of the two inequalities.
  • Remember to always check your answer by plugging it back into the original equation.

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