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Can an angle be congruent to itself?

Updated: 4/28/2022
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14y ago

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yes, always

by ~ Ash

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14y ago
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Q: Can an angle be congruent to itself?
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Related questions

What property states that an angle can be congruent to itself?

Reflexive property


Supplements of the same angle are congruent what's the best statement for reason 6 of this proof?

angle B and angle D are supplements, angle B is congruent to angle D, angle A is congruent to angle A, or angle A is congruent to angle C


What is transitive property of congruence?

The transitive property is if angle A is congruent to angle B and angle B is congruent to angle C, then angle A is congruent to angle C.


Name an angle congruent to angle HRN?

HPE is an angle congruent to angle HRN.


Name an angle congruent to angle PTB?

TBP an angle congruent to angle PTB.


What is the Symmetric Property of Congruence?

The Symmetric Property of Congruence: If angle A is congruent to angle B, then angle B is congruent to angle A. If X is congruent to Y then Y is congruent to X.


What is the measurement of a congruent angle?

A congruent angle can also mean equal angle. So there is no set measurement of a congruent angle. Just the same as the angle it is equal to.


If two triangles have a congruent angle and two congruent sides then are the triangles guaranteed to be congruent?

Only if the congruent angle is the angle between the two congruent sides (SAS postulate).


Transitive property of congruence if a congruence x and t Then?

If angle A is congruent to angle B, then angle B is congruent to angle A.If X is congruent to Y then Y is congruent to X.


What else would need to be congruent to show that abc def by asa?

Angle "A" is congruent to Angle "D"


Can you show that two triangles are congruent by angle-angle-angle?

No, because they need not be congruent.


Angle bisector of angleA of triangleABC is perpendicular to BC prove it is isosceles?

Let D represent the point on BC where the bisector of A intersects BC. Because AD bisects angle A, angle BAD is congruent to CAD. Because AD is perpendicular to BC, angle ADB is congruent to ADC (both are right angles). The line segment is congruent to itself. By angle-side-angle (ASA), we know that triangle ADB is congruent to triangle ADC. Therefore line segment AB is congruent to AC, so triangle ABC is isosceles.