To determine which statements using the less than (<) symbol are true, we can assess each pair:
- \(-7 < -6\) (True)
- \(-7 < -6\) (True, repeated)
- \(-6.25 < -6.75\) (False, because -6.25 is greater than -6.75)
- \(-6.25 < -6.75\) (False, repeated)
- \(0 < -3\) (False, because 0 is greater than -3)
- \(0 < -3\) (False, repeated)
- \(-178 < -124\) (True, because -178 is less than -124)
- \(-1\frac{7}{8} < -1\frac{2}{4}\) (True, because -1.875 < -1.5)
- \(8 < -8\) (False, because 8 is greater than -8)
The true statements are as follows:
- \(-7 < -6\)
- \(-7 < -6\) (repeated)
- \(-178 < -124\)
- \(-1\frac{7}{8} < -1\frac{2}{4}\)
So, the overall answers where "less than" would make a true statement are:
- \(-7 < -6\)
- \(-7 < -6\)
- \(-178 < -124\)
- \(-1\frac{7}{8} < -1\frac{2}{4}\)