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To analyze the triangle with the given angle measures, we have:

- \( m\angle A = 22^\circ \)
- \( m\angle B = 23^\circ \)
- \( m\angle C = 135^\circ \)

The sum of these angles is:

\[
22^\circ + 23^\circ + 135^\circ = 180^\circ
\]

Since the sum of the angles equals \(180^\circ\), a triangle can indeed be formed with these angle measures. This is a valid triangle.

However, because each angle is defined, there is no ambiguity or case for multiple solutions. This triangle has a unique configuration since the angles uniquely determine its shape.

Thus, the correct answer is:

**"No triangle can be formed with this given information"**

Given m∠A = 22°, m∠B = 23°, m∠C = 135°. What does the given information tell you about the triangle?

Analyze a triangle with angles 22°, 23°, and 135° using the Triangle Angle Sum Theorem. Understand whether a triangle can be formed, the properties it holds, and the correct conclusion based on the angle measures. Suitable for students in Grades 7-9.

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