Evaluate:
`0.000595 div 0.017`

Answer

To evaluate \( 0.000595 \div 0.017 \), we can follow these steps:

### Step 1: Remove the decimals
To eliminate the decimals, we can multiply both the numerator and the denominator by 1000 (since 0.000595 has 6 decimal places and 0.017 has 3 decimal places, we can multiply by 1000 to make the calculations easier).

\[ \frac{0.000595 \times 1000}{0.017 \times 1000} = \frac{0.595}{17} \]

### Step 2: Simplify the fraction
Now we need to simplify \( \frac{0.595}{17} \).

### Step 3: Convert 0.595 to a whole number
To make the division easier, we can convert 0.595 to a whole number by multiplying by 1000:

\[ 0.595 = \frac{595}{1000} \]

Thus, we can rewrite our division as:

\[ \frac{595}{17 \times 1000} \]

### Step 4: Divide 595 by 17
Now we need to perform the division \( 595 \div 17 \).

1. 17 goes into 59 three times (since \( 17 \times 3 = 51 \)).
2. Subtract \( 51 \) from \( 59 \) to get a remainder of \( 8 \).
3. Bring down the next digit (5), making it \( 85 \).
4. 17 goes into 85 five times (since \( 17 \times 5 = 85 \)).
5. Subtract \( 85 \) from \( 85 \) to get a remainder of \( 0 \).

So, \( 595 \div 17 = 35 \).

### Step 5: Write the result as a decimal
Now we have:

\[ \frac{595}{17} = 35 \]

Since we multiplied the denominator by 1000, we need to adjust our result:

\[ \frac{35}{1000} = 0.035 \]

### Final Answer
Thus, the final result of \( 0.000595 \div 0.017 \) is:

\[ \boxed{0.035} \]

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