Order the following numbers from greatest to least. Put the greatest number on the left. -4.5 -(4)/(5) 1.25 -2

List Numbers: First, let's list the numbers to have a clear view of what we are comparing: -4.5, -(4/5), 1.25, -2Compare Positive Numbers: Now, let's compare the positive numbers. We have only one positive number, which is 1.25. This is automatically the greatest number because all other numbers are negative.Compare Negative Numbers: Next, we compare the negative numbers. Remember that the more negative a number is, the smaller it is. So, we need to find the least negative number to place it next after the positive number. Between -4.5, -(4/5), and -2, the least negative is -2.Compare -4.5 and -(4/5): Now, we need to compare -4.5 and -(4/5). Since 4/5 is less than 1, and -4.5 is less than -1, -4.5 is smaller than -(4/5). Therefore, -(4/5) comes next after -2.Place -4.5: Finally, we place -4.5 as the smallest number in our list.

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Order the following numbers from greatest to least.
Put the greatest number on the left.

-4.5

-(4)/(5)
1.25
-2

Order the following numbers from greatest to least. $\newline$ Put the greatest number on the left. $\newline$ $-4.5 \quad-\frac{4}{5} \quad 1.25 \quad-2$

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Math Problems

Algebra 1

Simplify radical expressions involving fractions

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Q. Order the following numbers from greatest to least.

\newline

Put the greatest number on the left.

\newline

-4.5 \quad-\frac{4}{5} \quad 1.25 \quad-2

List Numbers: First, let's list the numbers to have a clear view of what we are comparing: $\newline$ $-4.5$ , $-\frac{4}{5}$ , $1.25$ , $-2$
Compare Positive Numbers: Now, let's compare the positive numbers. We have only one positive number, which is $1.25$ . This is automatically the greatest number because all other numbers are negative.
Compare Negative Numbers: Next, we compare the negative numbers. Remember that the more negative a number is, the smaller it is. So, we need to find the least negative number to place it next after the positive number. Between $-4.5$ , $-\frac{4}{5}$ , and $-2$ , the least negative is $-2$ .
Compare $-4.5$ and $-\left(\frac{4}{5}\right)$ : Now, we need to compare $-4.5$ and $-\left(\frac{4}{5}\right)$ . Since $\frac{4}{5}$ is less than $1$ , and $-4.5$ is less than $-1$ , $-4.5$ is smaller than $-\left(\frac{4}{5}\right)$ . Therefore, $-\left(\frac{4}{5}\right)$ comes next after $-\left(\frac{4}{5}\right)$ $1$ .
Place $-4.5$ : Finally, we place $-4.5$ as the smallest number in our list.