Question

Solve for xx. Round to the nearest tenth, if necessary.
T
U
V
50°
x
1
Answer
Attempt 1 out of 2

Answer 1

u has 90 degree angle

Answer 2

To solve for \( x \) in a triangle where you have an angle and two sides, we can use the Law of Sines:

\[
\frac{a}{\sin(A)} = \frac{b}{\sin(B)} = \frac{c}{\sin(C)}
\]

In your case, we have the following information:

- Angle \( T = 50^\circ \)
- Side opposite to angle \( T \) (the side length \( UV \)) is \( 1 \)
- We need to find the length \( x \) of the side opposite to another angle, which I will assume is \( U \) or \( V \).

If we assume \( x \) is opposite to angle \( U \) (and thus \( UV = 1 \), \( U = 50^\circ \)), we need an additional angle to proceed. If you provide additional angles or sides, we can make more specific calculations.

However, if we are looking for side \( x \), the basic Law of Sines formula can be applied as follows:

\[
\frac{x}{\sin(U)} = \frac{1}{\sin(50^\circ)}
\]

If you give me the actual angle opposite side \( x \), I can help you further. Please provide either side or angle information that’s missing!