Evaluate:
`16.848 div 60`

Answer

To evaluate \( 16.848 \div 60 \), we will follow these steps:

### Step 1: Set up the division
We start by writing the division in a long division format:
\[ 16.848 \div 60 \]

### Step 2: Handle the decimal point
Since we are dividing a decimal number, we will place the decimal point in the quotient directly above the decimal point in the dividend (16.848). We can treat 16.848 as 16848 for the purpose of division.

### Step 3: Determine how many times 60 fits into 168
Now we look at how many times 60 fits into 168.
- \( 60 \times 2 = 120 \)
- \( 60 \times 3 = 180 \) (too high)

So, 60 fits into 168 two times. We write 2 above the line.

### Step 4: Subtract to find the remainder
Now we subtract:
\[ 168 - 120 = 48 \]
We bring down the next digit (4), making it 484.

### Step 5: Determine how many times 60 fits into 484
Next, we see how many times 60 fits into 484.
- \( 60 \times 8 = 480 \)
- \( 60 \times 9 = 540 \) (too high)

So, 60 fits into 484 eight times. We write 8 above the line next to 2.

### Step 6: Subtract to find the new remainder
Now we subtract:
\[ 484 - 480 = 4 \]
We bring down the next digit (8), making it 48.

### Step 7: Determine how many times 60 fits into 48
Now we check how many times 60 fits into 48. It fits 0 times. We write 0 above the line.

### Step 8: Bring down another zero
We bring down another zero, making it 480.

### Step 9: Determine how many times 60 fits into 480
Now we see how many times 60 fits into 480.
- \( 60 \times 8 = 480 \)

So, 60 fits into 480 exactly 8 times. We write 8 above the line.

### Step 10: Subtract to find the final remainder
Now we subtract:
\[ 480 - 480 = 0 \]

### Final Answer
Putting all parts together, we find:
\[ 16.848 \div 60 = 0.2808 \]

### Summary
The final answer is:
\[ \boxed{0.2808} \]