44+(10.302:(32+19)-36•5):(29•3-76)

Let's solve the expression step-by-step:

The expression is:

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

1. Calculate inside the parentheses:

   • \(32 + 19 = 51\)
   • \(36 \cdot 5 = 180\)
   • So, \(51 - 180 = -129\)

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

   • \(29 \cdot 3 = 87\)
   • So, \(87 - 76 = 11\)

Now substitute these values back into the original expression:

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

3. Calculate \(\frac{10.302}{-129}\): \[ \frac{10.302}{-129} \approx -0.0799 \quad (\text{approximately}) \]

4. Now divide by 11: \[ -0.0799 : 11 \approx -0.00727 \quad (\text{approximately}) \]

5. Finally, add this to 44: \[ 44 - 0.00727 \approx 43.99273 \]

So the final result is approximately:

\[ \boxed{43.99273} \]