Let's break down the expression step by step:

$6. \quad [–1 – (–5)] \, |–3 + –2|$

Step 1: Simplify inside the brackets

First, simplify inside the brackets: $–1 – (–5) = –1 + 5 = 4$

Now the expression becomes: $4 \, |–3 + –2|$

Step 2: Simplify inside the absolute value bars

Next, simplify inside the absolute value: $–3 + –2 = –5$

Now the expression is: $4 \, |–5|$

Step 3: Apply the absolute value

The absolute value of $-5$ is $5$: $|–5| = 5$

Now the expression is: $4 \times 5$

Step 4: Multiply

Finally, multiply: $4 \times 5 = 20$

So the result of the expression is: $\boxed{20}$

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Would you like more details or have any questions on the steps?

Here are some related questions to help you practice:

1. Simplify: $[3 – (–7)] \, |–2 + 5|$
2. What is the result of $2 \times | –4 + 6 |$?
3. Simplify: $7 + [–3 – (–8)]$
4. Evaluate: $|–9 + 3| – 4$
5. Solve: $[–4 + (–3)] \times |2 + 5|$

Tip: Always simplify inside parentheses and absolute value bars first to avoid mistakes.