It seems you're referring to a geometry problem, likely involving angle relationships. However, the expression "m < 1 = 71" is a bit unclear.

If we assume "m < 1 = 71" refers to the measure of angle 1 (denoted as \( m\angle 1 = 71^\circ \)), the rest of the problem would depend on the configuration of angles (e.g., parallel lines with a transversal, interior/exterior angles, or other geometric relationships).

Could you provide more details or clarify the diagram? This would help in determining the measure of angle 5 (\( \angle 5 \)) based on the angle relationships.

Would you like further clarification on geometric relationships, or can you provide a diagram?

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Here are 5 follow-up questions that may help guide you:

1. Are the angles part of a transversal crossing parallel lines?
2. Is there a specific diagram or geometric figure you're working with?
3. Could \( \angle 5 \) be a corresponding or vertical angle to \( \angle 1 \)?
4. Are we working with any supplementary or complementary angles here?
5. Could \( \angle 5 \) be an exterior or interior angle in a polygon?

**Tip:** When working with geometric angles, identifying the relationships like corresponding, alternate interior, or vertical angles often helps solve for unknown measures easily.

Explore how to find the measure of angle 5 when given m∠1 = 71° in a geometry problem. This solution covers key geometric concepts like corresponding angles, vertical angles, and alternate interior angles. Ideal for students in Grades 7-10.

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