To evaluate the expression

$\frac{abc}{c} + 2(ab) - c$

given $a = -8$, $b = -3$, and $c = 2$, let's proceed step-by-step.

Step 1: Substitute Values

1. Calculate $ab$: $ab = (-8) \times (-3) = 24$

2. Calculate $abc$: $abc = (-8) \times (-3) \times 2 = 48$

Step 2: Simplify Each Part of the Expression

1. $\frac{abc}{c}$: $\frac{abc}{c} = \frac{48}{2} = 24$

2. $2(ab)$: $2(ab) = 2 \times 24 = 48$

3. Subtract $c$: $-c = -2$

Step 3: Put It All Together

Now, substitute each part into the original expression: $\frac{abc}{c} + 2(ab) - c = 24 + 48 - 2 = 70$

Final Answer:

$\boxed{70}$

Would you like further details on any step?

Here are 5 related questions:

1. How would the answer change if $a$, $b$, or $c$ were different values?
2. Can this expression be simplified before substituting values?
3. What happens if $c = 0$? How does that affect the expression?
4. How do you solve if there are multiple variables with negative values in a similar expression?
5. Can this method be used for expressions with different powers of variables?

Tip: Always check for possible simplifications in expressions before substituting values.