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2 cards from this section. Quick, good the night before a test.
Expand using distributing AND over OR: X ∙ (Y + Z)
Think about distributing X across both Y and Z.
Simplify using distributing OR over AND: A + (B ∙ C)
Consider what happens when you 'distribute' A across B and C.
What does the Distributive Law A ∙ (B + C) simplify to?
Think of how A interacts with both B and C.
True or False: The expression A + (B ∙ C) can be simplified to (A + B) ∙ (A + C).
Visualize the distribution of A across B and C.
Simplify the expression: A + B ∙ (C + D) + E ∙ (F + G).
Apply the distributive property to each of the product terms.
Given X ∙ (Y + Z) + (A + B), create a new expression applying both distributive laws.
First break down X across Y and Z, then add the rest.
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