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In Quadrilateral ABCD, AB CD and m2 = 35°. What is m5? Enter your answer in the box.​

In Quadrilateral ABCD, AB CD and m2 = 35°. What is m5? Enter your answer in the box-example-1

2 Answers

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Final answer:

The measure of angle m5 in a quadrilateral cannot be determined with the information provided alone. A diagram or additional details about the relationship between angles m2 and m5 or the properties of the quadrilateral are required to find the answer.

Step-by-step explanation:

The question appears to be discussing properties of a quadrilateral and the measures of its angles. However, without additional context or a specific diagram referenced as containing angles labeled m2 and m5, it is not possible to determine the measure of m5 based only on the given information that AB is parallel to CD and m2 is 35°.

In geometry, the angles in a quadrilateral relate to each other in various ways depending on the specific properties of the quadrilateral (e.g., whether it's a parallelogram, rectangle, square, etc.). Without knowing the quadrilateral's type or having a diagram to refer to, we cannot identify how m2 relates to m5. If the student can provide a diagram or additional information about the quadrilateral, such as whether the opposite angles are equal, or if any other angles are known, a solution could be offered.

User Jeremyosborne
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4 votes

Answer:

The measure of angle 5 is 35°

Step-by-step explanation:

The measure of angle 5 is congruent to the measure of angle 2 by the alternate interior angles theorem:

The Alternate Interior Angles Theorem states that, when two parallel lines are cut by a transversal , the resulting alternate interior angles are congruent .

The transversal and our case is line segment DB

User Peter Stuer
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4.3k points