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Triangle xyz has sides xy = 3", yz = 4", and xz = 5". if angle y is a right angle, and side yz is opposite angle x, what is the tan of angle x?

User Letin
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2 Answers

4 votes
tan x = 4/3 will be the answer..
User Gopu
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5 votes

Answer:


\text{tan}(x)=(4)/(3)

Explanation:

Please find the attachment.

We have been given that triangle xyz has sides xy = 3", yz = 4", and xz = 5". The angle y is a right angle and side yz is opposite angle x. We are asked to find the
\text{tan}(x).

We know that tangent represents relation between opposite and adjacent side of right triangle.

We can see that adjacent side of our given triangle is xy, so we will get:


\text{tan}(x)=(yz)/(xy)


\text{tan}(x)=(4)/(3)

Therefore, tan of angle x is
(4)/(3).

Triangle xyz has sides xy = 3", yz = 4", and xz = 5". if angle y is-example-1
User Simone Cabrino
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