To arrange the list of numbers from least to greatest, we must first calculate the absolute values of the numbers mentioned:
- \( | -3 | = 3 \)
- \( | \frac{3}{2} | = 1.5 \)
- \( | -2 | = 2 \)
- \( | 3.5 | = 3.5 \)
- \( -1 = -1 \)
Now, we have the following numbers:
- \( -1 \)
- \( 1.5 \) (from \( \frac{3}{2} \))
- \( 2 \) (from \( -2 \))
- \( 3 \) (from \( -3 \))
- \( 3.5 \)
Now let's order them from least to greatest:
- \( -1 \)
- \( 1.5 \)
- \( 2 \)
- \( 3 \)
- \( 3.5 \)
Thus, the correct order from least to greatest is: –1, StartAbsoluteValue three-halves EndAbsoluteValue, StartAbsoluteValue negative 2 EndAbsoluteValue, StartAbsoluteValue negative 3 EndAbsoluteValue, StartAbsoluteValue 3.5 EndAbsoluteValue
However, it appears there is an error in the wording of the alternate Absolute Value numbers in the formats. Hence, the final answer is:
–1, StartAbsoluteValue three-halves EndAbsoluteValue, StartAbsoluteValue negative 2 EndAbsoluteValue, StartAbsoluteValue negative 3 EndAbsoluteValue, StartAbsoluteValue 3.5 EndAbsoluteValue (or alternatively understood as: -1, 1.5, 2, 3, 3.5).
1 answer