Order from least to greatest : `" "1.19" "(120)/(84)" "131.44%`

Answer

To order the numbers \(1.19\), \(\frac{120}{84}\), and \(131.44\%\) from least to greatest, we will follow these steps:

### Step 1: Convert each number to decimal form.

1. **First number**: \(1.19\) is already in decimal form.

\[ 1.19 \]

2. **Second number**: Convert \(\frac{120}{84}\) to decimal by performing the division.

\[ \frac{120}{84} = 1.42857 \quad (\text{approximately}) \]

3. **Third number**: Convert \(131.44\%\) to decimal. To do this, divide by \(100\).

\[ 131.44\% = \frac{131.44}{100} = 1.3144 \]

### Step 2: List the decimal values obtained.

- \(1.19\)
- \(1.42857\) (from \(\frac{120}{84}\))
- \(1.3144\) (from \(131.44\%\))

### Step 3: Order the decimal values from least to greatest.

Now we will compare the decimal values:

- \(1.19\)
- \(1.3144\)
- \(1.42857\)

Thus, the order from least to greatest is:

\[ 1.19, \quad 1.3144, \quad 1.42857 \]

### Final Answer:
The ordered list from least to greatest is:

\[ 1.19, \quad 1.3144 \quad (from \, 131.44\%) , \quad 1.42857 \quad (from \, \frac{120}{84}) \]

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