44+(10.302:(32+19)-36•5):(29•3-76)

Let's solve the expression step by step.

The expression is:

\[ 44 + \left( \frac{10.302}{(32 + 19) - 36 \cdot 5} \right) : (29 \cdot 3 - 76) \]

Step 1: Simplify the Parentheses

First, calculate the values within the parentheses.

1. Calculate \(32 + 19\): \[ 32 + 19 = 51 \]

2. Calculate \(36 \cdot 5\): \[ 36 \cdot 5 = 180 \]

3. Now, calculate \((32 + 19) - 36 \cdot 5\): \[ 51 - 180 = -129 \]

Step 2: Calculate \(29 \cdot 3 - 76\)

1. Calculate \(29 \cdot 3\): \[ 29 \cdot 3 = 87 \]

2. Now calculate \(87 - 76\): \[ 87 - 76 = 11 \]

Step 3: Substitute Back

Now substitute back into the original expression:

\[ 44 + \left( \frac{10.302}{-129} \right) : 11 \]

Step 4: Division

Calculate \(\frac{10.302}{-129}\):

\[ \frac{10.302}{-129} \approx -0.0798721 \]

Step 5: Now calculate \(-0.0798721 : 11\)

This is equivalent to:

\[ \frac{-0.0798721}{11} \approx -0.00725101 \]

Step 6: Final Calculation

Combine this with \(44\):

\[ 44 - 0.00725101 \approx 43.99274899 \]

Final Result

Thus, the final result of the expression is approximately:

\[ \boxed{43.9927} \]

(rounded to four decimal places).