Put these numbers in order from least to greatest.

Question

-5/40, 2.075, 2 4/34, 6/16, 15/24

Answer 1

To order the numbers from least to greatest, let's first simplify and convert them to a similar format.

1. -5/40: This simplifies to -1/8 or -0.125.
2. 2.075: This is already in decimal form.
3. 2 4/34: This can be converted to an improper fraction:
   • Calculate \( 4/34 = 2/17 \) (simplifying 4/34).
   • So, \( 2 4/34 = 2 + 2/17 = 2 + 0.11765 \approx 2.11765 \).
4. 6/16: This simplifies to 3/8 or 0.375.
5. 15/24: This simplifies to 5/8 or 0.625.

Now we have:

• \(-0.125\) (from -5/40)
• \(2.075\) (already a decimal)
• \(2.11765\) (from 2 4/34)
• \(0.375\) (from 6/16)
• \(0.625\) (from 15/24)

Now let's list them in decimal form:

• \(-0.125\)
• \(0.375\)
• \(0.625\)
• \(2.075\)
• \(2.11765\)

Now we can order them from least to greatest:

1. -0.125 (-5/40)
2. 0.375 (6/16)
3. 0.625 (15/24)
4. 2.075
5. 2.11765 (2 4/34)

Thus, the final ordered list from least to greatest is: -5/40, 6/16, 15/24, 2.075, 2 4/34

Answer 2

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Put these numbers in order from greatest to least.

-15 3/25, 15.24, 15.

Answer 3

To order the given numbers from greatest to least, let's first convert each of them to a decimal or improper fraction format where necessary.

1. -15 3/25: This is a mixed number. To convert it to a decimal:

   • First, convert \( 3/25 \) to decimal: \( 3 \div 25 = 0.12 \).
   • Then, combine with the whole number: \( -15 - 0.12 = -15.12 \).

2. 15.24: This is already in decimal form.

3. 15: This can also be written as \( 15.00 \) in decimal form for comparison.

Now we have:

• -15.12 (from -15 3/25)
• 15.24 (already in decimal form)
• 15.00 (already in decimal form)

Now, we can order them from greatest to least:

1. 15.24
2. 15.00
3. -15.12

So, the final ordered list from greatest to least is: 15.24, 15, -15 3/25.

Answer 4

Put these numbers in order from greatest to least.

6.24, 22/40, -24/35, 3 18/25

Answer 5

To order the numbers from greatest to least, let's first convert all of them to decimal form where necessary.

1. 6.24: This is already in decimal form.

2. 22/40: This fraction simplifies to: \[ \frac{22}{40} = \frac{11}{20} \] Converting \( \frac{11}{20} \) to decimal: \[ 11 \div 20 = 0.55 \]

3. -24/35: This fraction is already negative. We can convert it to decimal: \[ -\frac{24}{35} \approx -0.6857 \quad (\text{approximately}) \]

4. 3 18/25: This is a mixed number. To convert it to a decimal:

   • First, convert \( \frac{18}{25} \) to decimal: \[ 18 \div 25 = 0.72 \]
   • Then, combine with the whole number: \[ 3 + 0.72 = 3.72 \]

Now, we have all the numbers in decimal form:

• \(6.24\)
• \(0.55\) (from \(22/40\))
• \(-0.6857\) (from \(-24/35\))
• \(3.72\) (from \(3 18/25\))

Now we can order them from greatest to least:

1. \(6.24\)
2. \(3.72\)
3. \(0.55\)
4. \(-0.6857\)

Thus, the final ordered list from greatest to least is: 6.24, 3 18/25, 22/40, -24/35.

Answer 6

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Put these numbers in order from greatest to least.

0.68, -17, 17 11/25, -18/25, 0.75

Answer 7

To order the numbers from greatest to least, let's convert everything to a consistent format (decimals) where necessary.

1. 0.68: This is already in decimal form.

2. -17: This is already in whole number form.

3. 17 11/25: This is a mixed number. To convert it to decimal:

   • First, convert \( 11/25 \) to decimal: \[ 11 \div 25 = 0.44 \]
   • Then combine with the whole number: \[ 17 + 0.44 = 17.44 \]

4. -18/25: Convert to decimal: \[ -\frac{18}{25} = -0.72 \]

5. 0.75: This is already in decimal form.

Now we have the numbers in decimal form:

• \(0.68\)
• \(-17\)
• \(17.44\) (from \(17 11/25\))
• \(-0.72\) (from \(-18/25\))
• \(0.75\)

Now let's order them from greatest to least:

1. 17.44 (from \(17 11/25\))
2. 0.75
3. 0.68
4. -0.72 (from \(-18/25\))
5. -17

Thus, the final ordered list from greatest to least is: 17 11/25, 0.75, 0.68, -18/25, -17.

Answer 8

Put these numbers in order from least to greatest.

12 28/32, 12, -9/24, 14/16, 12 15/40

Answer 9

To order the numbers from least to greatest, we will first convert each number into a decimal or a simplified fraction, as necessary.

1. 12 28/32:

   • Convert \(28/32\) to decimal: \[ \frac{28}{32} = \frac{7}{8} = 0.875 \]
   • Thus, \(12 28/32 = 12 + 0.875 = 12.875\).

2. 12: This is already in whole number form, or \(12.00\) in decimal.

3. -9/24: This simplifies to: \[ \frac{-9}{24} = -\frac{3}{8} = -0.375 \]

4. 14/16: This simplifies to: \[ \frac{14}{16} = \frac{7}{8} = 0.875 \]

5. 12 15/40:

   • Convert \(15/40\) by simplifying: \[ \frac{15}{40} = \frac{3}{8} = 0.375 \]
   • Thus, \(12 15/40 = 12 + 0.375 = 12.375\).

Now, we can list all the numbers in decimal form:

• \(12.875\) (from \(12 28/32\))
• \(12.00\) (from \(12\))
• \(-0.375\) (from \(-9/24\))
• \(0.875\) (from \(14/16\))
• \(12.375\) (from \(12 15/40\))

Now let's order them from least to greatest:

1. -0.375 (from \(-9/24\))
2. 0.875 (from \(14/16\))
3. 12.00 (from \(12\))
4. 12.375 (from \(12 15/40\))
5. 12.875 (from \(12 28/32\))

Thus, the final ordered list from least to greatest is: -9/24, 14/16, 12, 12 15/40, 12 28/32.

Answer 10

.
Put these numbers in order from least to greatest.

17.95, 9/20, -1/25

Answer 11

To order the numbers from least to greatest, we need to convert everything into decimal form.

1. 17.95: This is already in decimal form.

2. 9/20: Convert to decimal: \[ 9 \div 20 = 0.45 \]

3. -1/25: Convert to decimal: \[ -1 \div 25 = -0.04 \]

Now we have the numbers in decimal form:

• \(17.95\)
• \(0.45\) (from \(9/20\))
• \(-0.04\) (from \(-1/25\))

Now we can order them from least to greatest:

1. -0.04 (from \(-1/25\))
2. 0.45 (from \(9/20\))
3. 17.95

Thus, the final ordered list from least to greatest is: -1/25, 9/20, 17.95.