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Put these numbers in order from least to greatest.

2 18/40, 0.15, -0.65

11 answers

To put the numbers in order from least to greatest, let's first convert them all to a common format—decimals.

  1. 2 18/40:

    • First, convert the fraction \( 18/40 \) to decimal: \[ 18 ÷ 40 = 0.45 \]
    • Therefore, \( 2 + 0.45 = 2.45 \).
  2. 0.15: This number is already in decimal form.

  3. -0.65: This number is also already in decimal form.

Now we have the numbers converted to decimals:

  • \( 2.45 \)
  • \( 0.15 \)
  • \( -0.65 \)

Next, we arrange them from least to greatest:

  • \( -0.65 \)
  • \( 0.15 \)
  • \( 2.45 \)

So, in order from least to greatest, the numbers are: \[ -0.65, 0.15, 2 \frac{18}{40} \text{ (or 2.45)} \]

Put these numbers in order from least to greatest.

7, 7.45, -7 24/25

To put the numbers in order from least to greatest, we first need to convert all of them to a common format—decimals.

  1. 7: This is already in whole number form, so it remains \( 7.00 \).

  2. 7.45: This number is already in decimal form.

  3. -7 24/25:

    • First, we convert \( 24/25 \) to decimal: \[ 24 ÷ 25 = 0.96 \]
    • Therefore, \( -7 24/25 \) becomes: \[ -7 -0.96 = -7.96 \]

Now we have the numbers:

  • \( 7.00 \)
  • \( 7.45 \)
  • \( -7.96 \)

Next, we arrange them from least to greatest:

  • \( -7.96 \)
  • \( 7.00 \)
  • \( 7.45 \)

So, in order from least to greatest, the numbers are: \[ -7 \frac{24}{25} \text{ (or -7.96)}, 7, 7.45 \]

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Put these numbers in order from least to greatest.

-2/4, -6.5, 27/30

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

  1. \(-2/4\):

    • This simplifies to \(-1/2\) or \(-0.5\) in decimal form.
  2. \(-6.5\): This number is already in decimal form.

  3. \(27/30\):

    • First, simplify the fraction: \[ 27/30 = 0.9 \]

Now, we have the numbers in decimal form:

  • \(-0.5\)
  • \(-6.5\)
  • \(0.9\)

Next, we arrange these decimals from least to greatest:

  • \(-6.5\)
  • \(-0.5\)
  • \(0.9\)

Thus, in order from least to greatest, the numbers are: \[ -6.5, -\frac{2}{4} \text{ (or -0.5)}, \frac{27}{30} \text{ (or 0.9)} \]

Put these numbers in order from least to greatest.

5.9, -5, 5 20/40

To put the numbers in order from least to greatest, let's convert them all to a common format—decimals.

  1. 5.9: This number is already in decimal form.

  2. -5: This number is also already in decimal form.

  3. \(5 \frac{20}{40}\):

    • First, simplify \( \frac{20}{40} \): \[ \frac{20}{40} = 0.5 \]
    • Therefore, \( 5 \frac{20}{40} = 5 + 0.5 = 5.5 \).

Now we have the numbers in decimal form:

  • \( 5.9 \)
  • \( -5 \)
  • \( 5.5 \)

Next, we arrange them from least to greatest:

  • \( -5 \)
  • \( 5.5 \)
  • \( 5.9 \)

Thus, in order from least to greatest, the numbers are: \[ -5, 5 \frac{20}{40} \text{ (or 5.5)}, 5.9 \]

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Put these numbers in order from least to greatest.

-12/20, 10, -0.5

To put the numbers in order from least to greatest, let's convert all of them to decimal format.

  1. \(-12/20\):

    • First, simplify \(-12/20\): \[ -12/20 = -0.6 \]
  2. \(10\): This number is already in decimal form.

  3. \(-0.5\): This number is also already in decimal form.

Now we have the numbers in decimal form:

  • \(-0.6\)
  • \(-0.5\)
  • \(10\)

Next, we arrange them from least to greatest:

  • \(-0.6\)
  • \(-0.5\)
  • \(10\)

Thus, in order from least to greatest, the numbers are: \[ -\frac{12}{20} \text{ (or -0.6)}, -0.5, 10 \]

Put these numbers in order from greatest to least.

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