Order the following numbers from least to greatest. Put the least number on the left. 3 -(7)/(3) -3 (3)/(7)

List Numbers Given: First, let's list the numbers given in the problem to have a clear view of what we are comparing: - $ \frac{7}{3} $ - 3 - $ -3 $ - $ \frac{3}{7} $Convert Fractions to Decimals: Now, let's convert the fractions to decimals to make it easier to compare them with the whole numbers. We know that $ \frac{7}{3} $ is a little more than 2 because 3 goes into 7 twice with a remainder of 1. So, $ \frac{7}{3} \approx 2.33 $. Similarly, $ \frac{3}{7} $ is less than 1 because 7 goes into 3 zero times with a remainder of 3. So, $ \frac{3}{7} \approx 0.43 $.Compare and Order Numbers: Now we can compare the numbers more easily: - $ \frac{7}{3} \approx 2.33 $ - 3 (which is exactly 3) - $ -3 $ (which is exactly -3) - $ \frac{3}{7} \approx 0.43 $ We can see that -3 is the smallest number, followed by $ \frac{3}{7} $, then $ \frac{7}{3} $, and finally 3 is the largest.Let's order the numbers from least to greatest: -3, $ \frac{3}{7} $, $ \frac{7}{3} $, 3

Resources

Testimonials

Plans

Resources

Testimonials

Plans

AI tutor

Welcome to Bytelearn!

Let’s check out your problem:

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

3

-(7)/(3)
-3

(3)/(7)

Order the following numbers from least to greatest. $\newline$ Put the least number on the left. $\newline$ $3\quad -\frac{7}{3} \quad -3\quad \frac{3}{7}$

View step-by-step help

Home

Math Problems

Algebra 2

Add, subtract, multiply, and divide polynomials

Full solution

Q. Order the following numbers from least to greatest.

\newline

Put the least number on the left.

\newline

3\quad -\frac{7}{3} \quad -3\quad \frac{3}{7}

List Numbers Given: First, let's list the numbers given in the problem to have a clear view of what we are comparing: $\newline$ - $\frac{7}{3}$ $\newline$ - $3$ $\newline$ - $-3$ $\newline$ - $\frac{3}{7}$
Convert Fractions to Decimals: Now, let's convert the fractions to decimals to make it easier to compare them with the whole numbers. We know that $\frac{7}{3}$ is a little more than $2$ because $3$ goes into $7$ twice with a remainder of $1$ . So, $\frac{7}{3} \approx 2.33$ . Similarly, $\frac{3}{7}$ is less than $1$ because $7$ goes into $3$ zero times with a remainder of $3$ . So, $\frac{3}{7} \approx 0.43$ .
Compare and Order Numbers: Now we can compare the numbers more easily: $\newline$ - $\frac{7}{3} \approx 2.33$ $\newline$ - $3$ (which is exactly $3$ ) $\newline$ - $-3$ (which is exactly $-3$ ) $\newline$ - $\frac{3}{7} \approx 0.43$ $\newline$ We can see that $-3$ is the smallest number, followed by $\frac{3}{7}$ , then $\frac{7}{3}$ , and finally $3$ is the largest.
Compare and Order Numbers: Now we can compare the numbers more easily: $\newline$ - $\frac{7}{3} \approx 2.33$ $\newline$ - $3$ (which is exactly $3$ ) $\newline$ - $-3$ (which is exactly $-3$ ) $\newline$ - $\frac{3}{7} \approx 0.43$ $\newline$ We can see that $-3$ is the smallest number, followed by $\frac{3}{7}$ , then $\frac{7}{3}$ , and finally $3$ is the largest.Let's order the numbers from least to greatest: $\newline$ $-3$ , $\frac{3}{7}$ , $\frac{7}{3}$ , $3$