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Put these numbers in order from greatest to least.

-10/16, 7, 7.375

11 answers

To order the numbers from greatest to least, we first convert all numbers to a common format for easy comparison.

  1. -10/16: This fraction simplifies to -5/8, which is approximately -0.625.
  2. 7: This number is already in decimal form.
  3. 7.375: This number is also in decimal form.

Now, we have the following values for comparison:

  • -0.625 (from -10/16)
  • 7
  • 7.375

Now we can order them from greatest to least:

  1. 7.375
  2. 7
  3. -0.625 (or -10/16)

So the final order from greatest to least is:

7.375, 7, -10/16.

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Put these numbers in order from greatest to least.

26/40, -7, 0.25, -7 24/25

To order the numbers \( \frac{26}{40}, -7, 0.25, -7 \frac{24}{25} \) from greatest to least, we first convert them into a common format (decimals) for easy comparison.

  1. \( \frac{26}{40} \): This fraction simplifies to \( \frac{13}{20} \), which is \( 0.65 \).
  2. \( -7 \): This is already in decimal format as \( -7.0 \).
  3. \( 0.25 \): This is already in decimal format.
  4. \( -7 \frac{24}{25} \): This is a mixed number. To convert it to decimal, we calculate: \[ -7 \frac{24}{25} = -7 - \frac{24}{25} = -7 - 0.96 = -7.96 \]

Now we have the following values:

  • \( 0.65 \) (from \( \frac{26}{40} \))
  • \( -7.0 \) (from \( -7 \))
  • \( 0.25 \)
  • \( -7.96 \) (from \( -7 \frac{24}{25} \))

Next, let's compare these values:

  1. \( 0.65 \)
  2. \( 0.25 \)
  3. \( -7.0 \)
  4. \( -7.96 \)

Now we can order them from greatest to least:

  1. \( 0.65 \) (from \( \frac{26}{40} \))
  2. \( 0.25 \)
  3. \( -7.0 \)
  4. \( -7.96 \) (from \( -7 \frac{24}{25} \))

So the final order from greatest to least is:

\( \frac{26}{40}, 0.25, -7, -7 \frac{24}{25} \).

Put these numbers in order from greatest to least.

-7/28, 9.05, -9, 6/25

To order the numbers \(-\frac{7}{28}, 9.05, -9, \frac{6}{25}\) from greatest to least, we will first simplify and convert all values to decimal form for easier comparison.

  1. \(-\frac{7}{28}\): This fraction simplifies to \(-\frac{1}{4}\) which is \(-0.25\).
  2. \(9.05\): This number is already in decimal form.
  3. \(-9\): This is already in decimal form.
  4. \(\frac{6}{25}\): To convert this fraction to decimal, we perform the division: \[ \frac{6}{25} = 0.24 \]

Now we have the following values in decimal form:

  • \(-0.25\) (from \(-\frac{7}{28}\))
  • \(9.05\)
  • \(-9\)
  • \(0.24\) (from \(\frac{6}{25}\))

Now we can compare and order these values from greatest to least:

  1. \(9.05\)
  2. \(-0.25\)
  3. \(0.24\)
  4. \(-9\)

Now let's put them in the correct order:

\(9.05, \frac{6}{25}, -\frac{7}{28}, -9\).

In terms of the original values, the order from greatest to least is:

\(9.05, \frac{6}{25}, -\frac{7}{28}, -9\).

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Put these numbers in order from greatest to least.

9/30, -8/10, -2/20

To order the numbers \( \frac{9}{30}, -\frac{8}{10}, -\frac{2}{20} \) from greatest to least, we first simplify and convert them into decimal form for easier comparison.

  1. \( \frac{9}{30} \): This simplifies to \( \frac{3}{10} = 0.3 \).
  2. \( -\frac{8}{10} \): This is \( -0.8 \).
  3. \( -\frac{2}{20} \): This simplifies to \( -\frac{1}{10} = -0.1 \).

Now we have the following values:

  • \( 0.3 \) (from \( \frac{9}{30} \))
  • \( -0.8 \) (from \( -\frac{8}{10} \))
  • \( -0.1 \) (from \( -\frac{2}{20} \))

Now we can order them from greatest to least:

  1. \( 0.3 \)
  2. \( -0.1 \)
  3. \( -0.8 \)

So the final order from greatest to least is:

\( \frac{9}{30}, -\frac{2}{20}, -\frac{8}{10} \).

Put these numbers in order from greatest to least.

1, -2/16, 0.375, 0.875, - 39/40

To order the numbers \(1, -\frac{2}{16}, 0.375, 0.875, -\frac{39}{40}\) from greatest to least, let's convert any fractions to decimal form for easier comparison.

  1. \( -\frac{2}{16} \): This simplifies to \( -\frac{1}{8} = -0.125 \).
  2. \( -\frac{39}{40} \): To convert this fraction to decimal form, we calculate: \[ -\frac{39}{40} = -0.975 \]

Now let's list all the numbers in decimal form:

  • \( 1 \)
  • \( -0.125 \) (from \( -\frac{2}{16} \))
  • \( 0.375 \)
  • \( 0.875 \)
  • \( -0.975 \) (from \( -\frac{39}{40} \))

Now we can order these values from greatest to least:

  1. \( 1 \)
  2. \( 0.875 \)
  3. \( 0.375 \)
  4. \( -0.125 \)
  5. \( -0.975 \)

So the final order from greatest to least is:

\( 1, 0.875, 0.375, -\frac{2}{16}, -\frac{39}{40} \).

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Put these numbers in order from greatest to least.

-15, -15 21/25, 15/25

To order the numbers \(-15, -15 \frac{21}{25}, \frac{15}{25}\) from greatest to least, let's first convert the mixed number and fraction into decimal form for easier comparison.

  1. \(-15\): This is already in decimal form as \(-15.0\).
  2. \(-15 \frac{21}{25}\): To convert this mixed number into decimal form: \[ -15 - \frac{21}{25} = -15 - 0.84 = -15.84 \]
  3. \(\frac{15}{25}\): This fraction simplifies to \(\frac{3}{5}\), which is equal to: \[ \frac{15}{25} = 0.6 \]

Now we have the following numbers in decimal form:

  • \(-15.0\)
  • \(-15.84\)
  • \(0.6\)

Now we can order these values from greatest to least:

  1. \(0.6\)
  2. \(-15.0\)
  3. \(-15.84\)

So the final order from greatest to least is:

\(\frac{15}{25}, -15, -15 \frac{21}{25}\).