Right isosceles triangles are constructed on the sides of a 3−4−5 right triangle, as shown. A capital letter represents the area of each triangle. What is [tex]\frac{X+Y}{Z}[/tex]

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23-07-2020
Mathematics

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Right isosceles triangles are constructed on the sides of a 3−4−5 right triangle, as shown. A capital letter represents the area of each triangle. What is [tex]\frac{X+Y}{Z}[/tex]

$Right isosceles triangles are constructed on the sides of a 345 right triangle as shown A capital letter represents the area of each triangle What is texfracXYZ class=$

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rustydusty2873 rustydusty2873 · Answer 1 · 2020-07-23T18:58:37+02:00

rustydusty2873 rustydusty2873

23-07-2020

Answer:

1

Step-by-step explanation:

because the triangles are isosceles, that means that the area of Z is 5x5x1/2, which equals 12.5

the area of X is 4.5

the area of y is 8

(8+4.5)/(12.5) = 1

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