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The sides of rectangle X are each multiplied by a to form rectangle Y and by b to form rectangle Z. a times the area of X is 10, and b times the area of X is 5. If the difference in area between Y and Z is 300, what is a - b
At the end of this problem we see: LW(a + b)(a - b) = 300 which is converted to: (aLW + bLW)(a - b) = 300 (10 + 5)(a - b) = 300 15(a - b) = 300 (a - b) = 20
My question is, why do we distribute the LW through the first set of parentheses and not the 2nd?
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The sides of rectangle X are each multiplied by a to form rectangle Y and by b to form rectangle Z. a times the area of X is 10, and b times the area of X is 5. If the difference in area between Y and Z is 300, what is a - b
At the end of this problem we see: LW(a + b)(a - b) = 300 which is converted to: (aLW + bLW)(a - b) = 300 (10 + 5)(a - b) = 300 15(a - b) = 300 (a - b) = 20
My question is, why do we distribute the LW through the first set of parentheses and not the 2nd?
Still interested in this question? Check out the "Best Topics" block above for a better discussion on this exact question, as well as several more related questions.