Given That ∠Cea Is A Right Angle And Bisects ∠Cea, Which Statement Must Be True?

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Given That ∠Cea Is A Right Angle And Bisects ∠Cea, Which Statement Must Be True?. This means that ∠ceb and ∠bea are equal in measure. It is given that triangle cea is right triangle and eb bisects angle cea then half of 90⁰ is 45⁰.

Solved Given that ∠ CEA is a right angle and EB bisects ∠ CEA EB which
Solved Given that ∠ CEA is a right angle and EB bisects ∠ CEA EB which from www.gauthmath.com

## step2 let's evaluate each statement: The correct statement is tha angle cea =45⁰. It is given that triangle cea is right triangle and eb bisects angle cea then half of 90⁰ is 45⁰.

∠Cea Is A Right Angle.


M∠cea=90° this can't be a necessary condition as it. This means that m∠cea = 90°. This means that ∠ceb and ∠bea are equal in measure.

## Step2 Let's Evaluate Each Statement:


Half of 90 degrees is 45 degrees. Therefore, if ∠cea is a right angle (90 degrees) and e bisects it, each of the resulting angles, ∠ceb and ∠bea, will be half of 90 degrees. 1 recognize that \angle cea ∠cea is a right angle, which means it measures 90^ {\circ} 90∘ 2 understand that \overrightarrow {eb} eb bisects \angle cea ∠cea, which means \angle ceb.

To Solve This Problem, We Start By Analyzing The Given Information:


The correct statement is tha angle cea =45⁰. We know that m∠aef = 90°, and ∠bea is the result of the bisection of the right angle (segment be bisects the right angle, because the graph shoes that the segment crosses that tiny. It is given that triangle cea is right triangle and eb bisects angle cea then half of 90⁰ is 45⁰.

We Are Also Told That Eb Bisects ∠Cea.


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