Put these numbers in order from least to greatest.

89/9 8 5/6 62/7 7.8

5 answers

To order the numbers from least to greatest, let's first convert them all to decimal form for easier comparison.

  1. \( \frac{89}{9} \approx 9.8888\ldots \) (or \( 9.\overline{8} \))
  2. \( 8 \frac{5}{6} = 8 + \frac{5}{6} = 8 + 0.8333\ldots \approx 8.8333\ldots \)
  3. \( \frac{62}{7} \approx 8.8571\ldots \)
  4. \( 7.8 = 7.8 \)

Now we list the decimal approximations:

  • \( \frac{89}{9} \approx 9.8888\ldots \)
  • \( 8 \frac{5}{6} \approx 8.8333\ldots \)
  • \( \frac{62}{7} \approx 8.8571\ldots \)
  • \( 7.8 = 7.8 \)

Now let's compare these decimal values:

  1. \( 7.8 \)
  2. \( 8.8333\ldots \) (which is \( 8 \frac{5}{6} \))
  3. \( 8.8571\ldots \) (which is \( \frac{62}{7} \))
  4. \( 9.8888\ldots \) (which is \( \frac{89}{9} \))

Putting them in order from least to greatest, we have:

7.8, \( \frac{62}{7} \), \( 8 \frac{5}{6} \), \( \frac{89}{9} \).

the 7.8 one is supposed to be 7.18

Thank you for the correction! Let's reorder the numbers now that we have \( 7.18 \) instead of \( 7.8 \).

The numbers to compare are:

  1. \( \frac{89}{9} \)
  2. \( 8 \frac{5}{6} \)
  3. \( \frac{62}{7} \)
  4. \( 7.18 \)

Let's convert them all to decimal form:

  1. \( \frac{89}{9} \approx 9.8888\ldots \)
  2. \( 8 \frac{5}{6} = 8 + \frac{5}{6} = 8 + 0.8333\ldots \approx 8.8333\ldots \)
  3. \( \frac{62}{7} \approx 8.8571\ldots \)
  4. \( 7.18 = 7.18 \)

Now, we can compare the decimal values:

  • \( 7.18 \)
  • \( 8.8333\ldots \) (which is \( 8 \frac{5}{6} \))
  • \( 8.8571\ldots \) (which is \( \frac{62}{7} \))
  • \( 9.8888\ldots \) (which is \( \frac{89}{9} \))

Putting them in order from least to greatest, we have:

7.18, \( \frac{89}{7} \), \( 8 \frac{5}{6} \), \( \frac{89}{9} \).

there is no 89/7

I apologize for the misunderstanding in my previous messages. Let me clarify and correctly order the numbers you've provided.

The numbers are:

  1. \( \frac{89}{9} \)
  2. \( 8 \frac{5}{6} \)
  3. \( \frac{62}{7} \)
  4. \( 7.18 \)

To order them from least to greatest, let's first convert each to decimal form:

  1. \( \frac{89}{9} \approx 9.8888\ldots \) (or \( 9.\overline{8} \))
  2. \( 8 \frac{5}{6} = 8 + \frac{5}{6} = 8 + 0.8333\ldots \approx 8.8333\ldots \)
  3. \( \frac{62}{7} \approx 8.8571\ldots \)
  4. \( 7.18 = 7.18 \)

Now, let's list and compare these decimal values:

  • \( 7.18 \)
  • \( 8.8333\ldots \) (which is \( 8 \frac{5}{6} \))
  • \( 8.8571\ldots \) (which is \( \frac{62}{7} \))
  • \( 9.8888\ldots \) (which is \( \frac{89}{9} \))

Now we can put them in order from least to greatest:

7.18, \( \frac{62}{7}, 8 \frac{5}{6}, \frac{89}{9} \).

Thank you for your patience, and I apologize for any confusion caused by my previous messages.