Put these numbers in order from greatest to least.

-19 5/10, -21/18,19.15

11 answers

To order the numbers from greatest to least, we first convert them into a comparable format.

  1. -19 5/10 is equivalent to \(-19.5\).
  2. -21/18 can be converted to a decimal: \[ -\frac{21}{18} = -1.1667 \quad (\text{approx.}) \]
  3. 19.15 remains as is.

Now we have:

  • \(-19.5\)
  • \(-1.1667\)
  • \(19.15\)

Now, let's arrange them from greatest to least:

  1. 19.15
  2. -1.1667
  3. -19.5

Thus, the ordered list from greatest to least is:

19.15, -1.1667, -19.5.

Put these numbers in order from greatest to least.
-19 5/10, -21/18,19.15.

dont do any equations.

Sure! Here are the numbers in order from greatest to least without any equations:

  1. 19.15
  2. -21/18
  3. -19 5/10

So, the order is: 19.15, -21/18, -19 5/10.

.
Put these numbers in order from least to greatest.

18 33/40, 20/32, -15/40.

To order the numbers from least to greatest, we first represent them in a comparable format without doing any calculations:

  1. 18 33/40
  2. 20/32
  3. -15/40

Now, let's put them in order from least to greatest:

  1. -15/40
  2. 20/32
  3. 18 33/40

So the order from least to greatest is: -15/40, 20/32, 18 33/40.

Put these numbers in order from greatest to least.

21/30, 21/35, -0.8, 18/36

To order the numbers from greatest to least, let's first write them in a comparable format without performing any calculations:

  1. 21/30
  2. 21/35
  3. -0.8
  4. 18/36

Now, let's analyze their approximate values:

  • 21/30 is approximately 0.7.
  • 21/35 is approximately 0.6.
  • -0.8 is -0.8.
  • 18/36 is 0.5.

Now, putting them in order from greatest to least:

  1. 21/30 (approximately 0.7)
  2. 21/35 (approximately 0.6)
  3. 18/36 (approximately 0.5)
  4. -0.8

So, the order from greatest to least is: 21/30, 21/35, 18/36, -0.8.

.
Put these numbers in order from greatest to least.

0.725, -42 5/8, 42.175, -42, 1/8

To order the numbers from greatest to least, let's first write all the numbers in a comparable format:

  1. 0.725
  2. -42 5/8 (which is -42.625)
  3. 42.175
  4. -42 (which is the same as -42.0)
  5. 1/8 (which is 0.125)

Now we can compare them:

  • 42.175 (greatest)
  • 0.725
  • 1/8 (0.125)
  • -42 (-42.0)
  • -42 5/8 (-42.625)

Now, in order from greatest to least, we have:

42.175, 0.725, 1/8, -42, -42 5/8.

Put these numbers in order from least to greatest.

20 28/35, 20 21/30, -6/12, 20, -1/5

To order the numbers from least to greatest, let's convert them to a comparable format:

  1. 20 28/35 is equivalent to \(20 + \frac{28}{35} = 20 + 0.8 = 20.8\).
  2. 20 21/30 is equivalent to \(20 + \frac{21}{30} = 20 + 0.7 = 20.7\).
  3. -6/12 is equivalent to \(-0.5\).
  4. 20 remains as is.
  5. -1/5 is equivalent to \(-0.2\).

Now we have:

  • 20.8
  • 20.7
  • 20
  • -0.5
  • -0.2

Now, let's order them from least to greatest:

  1. -0.5 (which is \(-6/12\))
  2. -0.2 (which is \(-1/5\))
  3. 20
  4. 20.7 (which is \(20 21/30\))
  5. 20.8 (which is \(20 28/35\))

So, the order from least to greatest is:

-6/12, -1/5, 20, 20 21/30, 20 28/35.