Which of the following statements is true when comparing numbers using a number line?
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D: –25 > 5✔ –25 < 5–25 = 5
Multiplying both sides of an inequality by a positive number ✔ does not changereverses the inequality symbol.
Identify the opposite of 2 on the number line. Identify the opposite of 5 on the number line. Using your results, which statement is true?Since –2 is further .
If you know that a < b, and both a and b are positive numbers, then what must be true about the relationship between the opposites of these numbers? Explain.
If a -b. On a number line, a is closer to zero than b. Their opposites, -a and -b, will be on the negative side of the number line. Since -a is closer to zero than -b on the negative side, -a is further to the right, making it the greater value.
Complete the inequality: -1 -4. Place points at the opposites for each number. Which inequality statement is true?
If the statement 4 > 3 is true, which of the following are true about the relationship between –4 and –3? Check all that apply.
A: B: C: D: Multiplying both sides of an inequality by a positive number the inequality symbol.
A: B: C: D: Multiplying both sides of an inequality by a negative number the inequality symbol.
A: B: C: D: The inequality symbol is only reversed when dividing by a number.
Given the inequality -8 < 2, explain what happens when you multiply or divide both sides by 2 and what happens when you multiply or divide both sides by -2.
When you multiply or divide both sides of the inequality -8 -4 or 4 > -1).
Check any that you included in your response.
Place points at the opposites for each number. Which inequality statement is true?
B: –22 > –6✔ –22 < –6–22 = –6
B:
B: –2 > –1✔ –2 < –1–2 = –1
Check any that you included in your response.
C: ✔ 21 > –1821 < –1821 = –18
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