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What is the correct multiplication of a cross product to solve for the missing dimension?

What is the correct multiplication of a cross product to solve for the missing dimension-example-1
asked
User FlameDra
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8.7k points

2 Answers

5 votes

Answer:

(3/5)(20)=12(x)

Explanation:

answered
User Wolfgang Wu
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7.7k points
4 votes

Answer:

Explanation:

The two rectangles are similar. The shapes are the same but the sizes are different. The ratio of the smaller rectangle to the bigger one is constant.

Comparing the sides of the two rectangles, we would take ratio of the width of both rectangles and equate it to ratio of the lengths of both rectangles. It becomes

3/5 : 12 = x : 20

(3/5)/12 = x/20

3/5 × 1/12 = x/20

3/60 = x/20

Cross multiplying

60 × x = 20 × 3

60x = 60

x = 60/60 = 1

The enlargement is in a scale of 5. Multiplying any length on the smaller rectangle by 5 will give the corresponding length of the bigger

answered
User Cheshire
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8.1k points

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