6-4 - NOT form a proportion, because their cross products...

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    Using Cross Products Lesson 6-4
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Cross Products When you have a proportion (two equal  ratios), then you have equivalent cross  products. Find the cross product by multiplying  the denominator of each ratio by the  numerator of the other ratio.
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Example: Do the ratios form a  proportion? Check using cross  products. 4 12 , 3 9 12 x 3 = 36 9 x 4 = 36 These two ratios DO form a proportion because their cross products are the same.
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Example 2 5 8 , 2 3 8 x 2 = 16 3 x 5 = 15 No, these two ratios DO
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Unformatted text preview: NOT form a proportion, because their cross products are different. Solving a Proportion Using Cross Products Use the cross products to create an equation. Solve the equation for the variable using the inverse operation. Example: Solve the Proportion k 17 = 20 68 Start with the variable. = 68k 17(20) Simplify. 68k = 340 Now we have an equation. To get the k by itself, divide both sides by 68. 68 68 k = 5 Homework Time...
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6-4 - NOT form a proportion, because their cross products...

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