On a number line, integer A is to the left of integer B. Which statement must be true?

$A$ is negative and $B$ is positive

4-3 Compare and Order Integers Practice — Grade 6 math

1. Which of the following comparisons is true?
- A. $-8 > -5$
- B. $-4 < -9$
- C. $0 < -6$
- D. $-2 > -10$
2. What is the smallest integer in the following set? {$6, -9, 0, |-4|, -2$}
3. Which statement correctly compares the integer $-8$ and the value of $|-7|$?
- A. $-8 > |-7|$
- B. $-8 < |-7|$
- C. $-8 = |-7|$
- D. The values cannot be compared
4. Arrange these integers from least to greatest: $-4, 2, 0, |-9|, -1$. The third integer in the ordered list is ___.
5. On a number line, integer A is to the left of integer B. Which statement must be true?
- A. $A > B$
- B. $A < B$
- C. $A = B$
- D. $A$ is negative and $B$ is positive
6. If $x = -15$ and $y = 12$, which statement correctly compares their absolute values?
- A. $|x| < |y|$
- B. $|x| > |y|$
- C. $|x| = |y|$
- D. The relationship cannot be determined.
7. Let $a = -12$ and $b = 4$. What is the value of $|a| - |b|$? ___
8. For any number $n$, which of the following statements is always true?
- A. $n > |n|$
- B. $n = |n|$
- C. $n < |n|$
- D. $n \leq |n|$
9. We know that $-6 > -11$. After finding their absolute values, we can write the inequality $|-6|$ ___ $|-11|$ by filling the blank with the correct symbol.
10. Let $m = -14$ and $p = -6$. What is the value of $|m| + |p|$? ___