Evaluate the expression: 74 ÷ 85 ÷ 49 - (41 - 35 ÷ 9 × 2)

Within the parentheses, perform division and multiplication from left to right.
First, perform the division:

$$35 \div 9 = \frac{35}{9}$$

Substitute this back:

$$(41 - \frac{35}{9} \times 2)$$

Next, perform the multiplication:

$$\frac{35}{9} \times 2 = \frac{70}{9}$$

Substitute this back:

$$(41 - \frac{70}{9})$$

Now, perform the subtraction. To do this, find a common denominator:

$$41 = \frac{41 \times 9}{9} = \frac{369}{9}$$

So, the expression inside the parentheses becomes:

$$\frac{369}{9} - \frac{70}{9} = \frac{369 - 70}{9} = \frac{299}{9}$$

$74 \div 85 \div 49$.
Perform division from left to right.
First, $74 \div 85$:

$$74 \div 85 = \frac{74}{85}$$

Next, divide this result by 49:

$$\frac{74}{85} \div 49 = \frac{74}{85} \times \frac{1}{49} = \frac{74}{85 \times 49}$$

Calculate the product in the denominator:

$$85 \times 49 = 4165$$

So, the first part of the expression is $\frac{74}{4165}$.

The expression is now:

$$\frac{74}{4165} - \frac{299}{9}$$

To subtract these fractions, find a common denominator, which is the product of the denominators: $4165 \times 9 = 37485$.
Convert the first fraction:

$$\frac{74}{4165} = \frac{74 \times 9}{4165 \times 9} = \frac{666}{37485}$$

Convert the second fraction:

$$\frac{299}{9} = \frac{299 \times 4165}{9 \times 4165} = \frac{1245335}{37485}$$

Now, perform the subtraction:

$$\frac{666}{37485} - \frac{1245335}{37485} = \frac{666 - 1245335}{37485}$$ $$666 - 1245335 = -1244669$$

So, the final result is:

$$\frac{-1244669}{37485}$$