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The image shows two intersecting lines with angles labeled as \(27^\circ\) and \(u\). You need to find the value of \(u\).

These angles are **vertically opposite angles**, which means they are equal. Therefore, the angle \(u\) is equal to the angle labeled \(27^\circ\).

\[
u = 27^\circ
\]

Thus, the value of \(u\) is \(27^\circ\).

Would you like more details on this, or do you have any other questions?

Here are some related questions you might consider:
1. What are vertically opposite angles?
2. How do we determine if two angles are complementary or supplementary?
3. How do we calculate the sum of angles around a point?
4. Can vertically opposite angles ever be unequal?
5. What are adjacent angles, and how do they relate to this problem?

**Tip:** In geometry, identifying angle relationships like vertically opposite angles, corresponding angles, and alternate angles is key to solving many problems efficiently.

Learn how to find the value of u in an angle problem using the concept of vertically opposite angles. This geometry problem demonstrates that vertically opposite angles are equal, making u = 27°. Suitable for students in Grades 6-8.

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