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Right triangles \boxed{1}
1
​
start box, 1, end box, \boxed{2}
2
​
start box, 2, end box, and \boxed{3}
3
​
start box, 3, end box are given with all their angle measures and approximate side lengths.








Use one of the triangles to approximate the ratio \dfrac{WY}{WX}
WX
WY
​
start fraction, W, Y, divided by, W, X, end fraction.

Choose 1 answer:

Respuesta :

Lanuel

Considering right-angled triangle XYW, an approximate ratio WY/WX is equal to: A. 0.34.

How to approximate the ratio WY/WX?

Considering right-angled triangle XYW, we would apply the law of cosine to approximate the ratio WY/WX. Mathematically, the law of cosine is given by:

cos(θ) = Adj/Hyp

Where:

  • Adj is the adjacent side of a right-angled triangle.
  • Hyp is the hypotenuse of a right-angled triangle.
  • θ is the angle.

Substituting the given parameters into the formula, we have;

cos(θ) = WY/WX

cos(70) = 3.4/10

0.34 = 0.34.

Read more on triangle ratio here: https://brainly.com/question/26060091

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Complete Question:

Right triangles 1-2 and 3 are given with all their angle measures and approximate side lengths.

Use one of the triangles to approximate the ratio WY/WX

A. 0.34

B. 0.94

C. 1.06

D. 2.76​

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