To expand the expression $4(7x - 2)$, we need to apply the distributive property.

The distributive property states that: $a(b + c) = ab + ac$

In this case, we multiply 4 by both terms inside the parentheses:

$4(7x - 2) = 4 \times 7x - 4 \times 2$ $= 28x - 8$

So, the expanded form of the expression is: $28x - 8$

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Here are 5 related questions:

1. How do you apply the distributive property with negative terms?
2. Can you expand $3(2x + 5)$?
3. What happens when you distribute a negative number over a sum, like $-2(x + 3)$?
4. How can you combine like terms after expanding an expression?
5. What is the difference between expanding and factoring an expression?

Tip: Always check for like terms after expanding to simplify the expression even further!