Mathematics
Grade-8
Easy
Question
Determine whether the triangles are similar by AA~, SSS~, SAS~, or not similar.
![](data:image/png;base64,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)
- AA
- SSS
- SAS
- no similar
The correct answer is: AA
The triangles are similar by AA.
Because the triangles have at least two congruent angles.
By angle sum property of a triangle ,we know that sum of interior angles of triangle is 180 degree
So,
In Triangle ANF :
Now comparing triangle ANF and EHS
We can easily see they both have all angles same ,so by AA similarity they are similar triangle