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In circle d, ∠edh ≅ ∠edg. what is the measure of ? 114° 123° 228° 246°

User Niteesh
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2 Answers

1 vote

Final answer:

The question lacks sufficient detail to provide a specific measure for the angle in question as it does not state the value of ∠EDH or ∠EDG or their relationship to the rest of the circle.

Step-by-step explanation:

The question presented is not completely clear as it's missing specific information regarding the diagram or the values of angles ∠EDH or ∠EDG.

However, given that the two angles are congruent, we understand that their measures are identical. Without further details, we cannot provide a precise answer to the measure of the angle being asked for.

Generally, the measures in a circle add up to 360 degrees, and if ∠EDH ≅ ∠EDG in circle D, we'd need to know the rest of the context or the measure of one of these angles to determine any other angle's measure within the circle.

User Avin
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7.4k points
6 votes

Final answer:

The measure of the angle in circle d, ∠edh ≅ ∠edg, would be 114°.

Step-by-step explanation:

The measure of the angle in circle d, ∠edh ≅ ∠edg, would be 114°.

Since the angles ∠edh and ∠edg are congruent, they have the same measure. In this case, the measure of the angle is 114°.

A circle consists of 360 degrees, so when two angles are congruent, they both have the same measure, which in this case is 114°.

User Jagthebeetle
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8.0k points