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Name Date Class LESSON73Reteach Triangle Similarity: AA, SSS, and SASAngleAngle (AA) SimilaritySideSideSide (SSS) SimilaritySideAngleSide (SAS) Similarity two angles of one triangle are congruent
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How to fill out angle-angle aa

01
To fill out angle-angle (AA), follow these steps:
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- Identify two angles in a triangle that are congruent to two angles in another triangle.
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- Write down the given information and label the congruent angles with the same measure.
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- Use the congruent angles to set up an equation to solve for the unknown angles in each triangle.
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- Solve the equation to find the measures of the unknown angles.
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- Fill out the AA similarity statement by stating that the two triangles are similar by AA.
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- Provide the measures of the known angles and the solved measures of the unknown angles in the AA similarity statement.

Who needs angle-angle aa?

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Angle-angle (AA) similarity is needed in various geometric and trigonometric applications.
02
Some examples of who needs angle-angle (AA) are:
03
- Architects and engineers when designing structures and determining the similarity of shapes.
04
- Surveyors when measuring and mapping lands.
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- Astronomers when studying celestial bodies and their formations.
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- Mathematicians when proving geometric theorems and solving trigonometric problems.
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- Students learning geometry and trigonometry for academic purposes.
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Angle-Angle AA is a method used in geometry and trigonometry to determine if two triangles are similar by comparing their angles.
Typically, Angle-Angle AA is used in educational contexts, so students in geometry or related courses might be required to understand and apply it.
To apply Angle-Angle AA, identify two angles in one triangle and show they are equal to two angles in another triangle. No specific form is 'filled out' as this is more of a conceptual understanding.
The purpose of Angle-Angle AA is to establish the similarity of two triangles, which can be used in proofs and solving various geometrical problems.
While no specific reporting is required, in practice, one must demonstrate the corresponding angles of the triangles being compared are equal.
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