If the two angles and an included side of one triangle are congruent to the corresponding two angles and an included side of another triangle, then the triangles are congruent.

2. a. Identify whether the pairs of angle are congruent
through ASA Congruence Postulate;
b. Illustrate how the triangles become congruent
through ASA Congruence Postulate;
c. Prove that the triangles are congruent using SAS
Congruence Postulate.

3. Instructions: Use a ruler and a protractor to draw a
with two angles and included side having the
following measures: , , .
BOY
0
50m B  18BO cm 0
70m O 

4. B
O
Y G
A
L
0
70 0
70
0
50 0
50
18cm 18cm

5. If two angles and included side of one triangle are
congruent to the corresponding two angles and
included side of another triangle, then the two
triangles are congruent.
If , , thenB G   BO GA O A  
BOY GAL  

6. B
O
Y G
A
L
BOY GAL  

7. Illustrate how and become congruent
through ASA Congruence Postulate. Draw the figures
and explain how. Use ½ sheet of paper.
CEFBDO

8. Directions: Prove that and are
congruent through ASA Congruence Postulate. Give
at least three to four statements with corresponding
reasons in tabular form. Use ½ sheet of paper.
BDO CEF