The document outlines the SSS (side-side-side) congruence postulate, which states that if three sides of one triangle are congruent to the corresponding three sides of another triangle, then the two triangles are congruent. It includes instructions for a drawing exercise to illustrate congruence using specific lengths and directions for a related assignment. The assignment involves providing proof of congruence with corresponding reasons in a tabular format.

1. SSS(Side-Side-Side)CongruencePostulate
Elton John B. Embodo

2. Statement of the aim:
1. Identify whether pair of triangles are congruent through SSS
Congruence Postulate;
2. Relate the importance of congruent triangles into real life;
3. Illustrate that triangles are congruent through SSS Congruence
Postulate.

3. Do the Following:
1. Draw a straight horizontal line segment and name it as having a
length 15cm.
2. On the point S of the line segment , draw a vertical line and name
it as having a length 20cm.
3. Connect the point U and T to form a new diagonal line segment and
name it as , it measures 25cm.
4. Name the new triangle as , and indicate the measures of the three
sides of .
ST
ST
SU
UT
STU
STU

4. Compare the two triangles
U
S T
O
M N
20cm 20cm25cm 25cm
15cm 15cm

5. SSS(Side-Side-Side)Congruence Postulate
If the three sidesof one triangle are congruentto the
correspondingthree sidesof another triangle,then the
two trianglesare congruent.
If , , and then,
OT UN OS PN ST UP
OST PNU  

6. OST PNU  
O S
T
P N
U

7. Directions:
Illustratehow the two triangles are congruent through
SSS Congruence Postulate.Draw the figures and
state/write your own explanation.Use ½ sheet of
paper.

8. Assignment
Directions: Prove that and are congruent
through SSS CongruencePostulate. Give at least
three statements with correspondingreasons in
tabular form. Use ½ sheet of paper.
XAY FEG