Let's solve the given expression from the image step by step. The expression appears to be:

$[(-4) + (8 + 4)] \cdot (-5^3 - 7)$

Step 1: Simplify the terms inside the brackets

First bracket:

$(-4) + (8 + 4)$ $8 + 4 = 12$ $(-4) + 12 = 8$ So, the first bracket simplifies to $8$.

Second bracket:

$-5^3 - 7$ First, calculate $5^3$: $5^3 = 125$ Now substitute: $-5^3 = -125$ $-125 - 7 = -132$ So, the second bracket simplifies to $-132$.

Step 2: Multiply the results of the brackets

$8 \cdot (-132)$ $8 \cdot (-132) = -1056$

Final Answer:

$\boxed{-1056}$

Would you like additional explanation or further examples?

Here are 5 related questions for practice:

1. Simplify $[(-3) + (5 + 2)] \cdot (-4^2 + 6)$.
2. Evaluate $[6 - (8 - 3)] \cdot (2^3 - 5)$.
3. Solve $[(-10) + (12 + 5)] \cdot (-3^2 - 4)$.
4. Simplify $[(-2) + (7 - 1)] \cdot (4^2 + 1)$.
5. Find the value of $[(-6) + (10 + 4)] \cdot (-2^3 - 8)$.

Tip: Always follow the order of operations (PEMDAS/BODMAS) to simplify complex expressions.