Subtraction Percent and Range[1]

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Shared by: Ben Stover
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Objective- To simplify problems involving subtraction of real numbers and percents. Algebraic Definition of Subtraction a - b = a + -b Evaluate if x = 4.5 and y = - 3.7 - y = 4.5 - ( - 3.7 ) = 4.5 + 3.7 = 2) y - x = - 3.7 - ( 4.5 ) = - 8.2 1) x 8.2 Simplify. 1) - 10 - ( - y ) = 2) 5x + 3y - 2 - x = 3) 5x - y - 3(x - y) = Simplify. 1) - 10 - ( - y ) = - 10 + y = y - 10 4x + 3y - 2 5x - y 2) 5x + 3y - 2 - x = 3) 5x - y - 3(x - y) = - 3x + 3y 2x + 2y Geometric Model for Subtraction 5 12 x x = 12 x = 7 - 5 Percent Discount Sweater = $85 Find the new price after a 20% discount. Long Way original price - discount Shortcut new price $85 - 20% of $85 85 - .20 ( 85) 85 - 17 $68 ( Subtracts the $ ) (100% - 20%) of $85 80% of $85 .80 (85) $68 ( Subtracts the % ) Find the new price. 1) Price P is discounted 20%. 2) Price Y is discounted 35%. .80P .65Y .53M .835J 3) Price M is discounted 47%. 4) Price J is discounted 16.5%. Find the new price. 1) Price X is marked up 12%. 2) Price L is increased 70%. 1.12X 1.70L 1.16P 1.0825K 3) Price P is marked up 16%. 4) Price K after sales tax of 8.25%. Range- Difference between the highest value and lowest value in a set of numbers. Temperatures in Alaska last night : 32 27 19 7 8 15 24 Range = High - Low Range = 32 - 8 Range = 40 Find the range. 1) High Test Score = 94 Low Test Score = 68 2) High Temp. = 73 Low Temp. = 25

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