Let's evaluate each statement one by one:
-
–1 is less than Negative StartFraction 4 Over 5 EndFraction.
- This statement is true because \(-1\) is less than \(-0.8\) (which is \(-\frac{4}{5}\)).
-
–0.3 is less than One-fifth.
- This statement is also true. \(-0.3\) is less than \(0.2\) (which is \(\frac{1}{5}\)).
-
0.6 is greater than 1.
- This statement is false. \(0.6\) is less than \(1\).
-
0 is greater than –0.5.
- This statement is true. \(0\) is indeed greater than \(-0.5\).
-
Negative three-fifths is equal to –0.6.
- This statement is false. \(-\frac{3}{5}\) is equal to \(-0.6\) (since \(-\frac{3}{5} = -0.6\)).
So, the true statements are:
- –1 is less than Negative StartFraction 4 Over 5 EndFraction.
- –0.3 is less than One-fifth.
- 0 is greater than –0.5.
- Negative three-fifths is equal to –0.6.
The false statements are:
- 0.6 is greater than 1.