The document discusses writing conditional statements in if-then form and their converses. It defines key terms like conditional statement, hypothesis, and conclusion. It explains that conditional statements have two parts - a hypothesis and conclusion - and discusses how to identify these parts and determine if a conditional statement is true or not. It also covers writing the converse of a conditional statement by exchanging the hypothesis and conclusion.

1. Today’s Objective
You’ll Learn to write conditional statements in if-then form
and write the converse of the statements
Key Vocabulary
Conditional statement Conclusion
Hypothesis Converse

2. “IF-THEN” statements join two statements together
based on a condition.
If a number is divisible by 2, then it is an even number
THEREFORE, if-then statements are also called
CONDITIONAL STATEMENTS
If P, then Q
If ~P, then ~Q

3. If a number is divisible by 2, then it is an even number
Hypothesis Conclusion
Conditional statements have two parts:
• Hypothesis
• Conclusion

4. How do you know if a conditional statement is true or not?

5. In Geometry, postulates and Theorems are often written
as conditional statements. You should be able to easily
identify the hypothesis and conclusion in these postulates
and Theorems.
If two parallel lines are cut by a transversal, then the
opposite interior angles are congruent.

7. The CONVERSE of a conditional statement is formed by
exchanging the hypothesis and the conclusion.
If P, then Q
If Q, then P
If a figure is a triangle, then it has three angles.

9. If a conditional statement is true, is its converse
always true?
If a figure is a square, then the figure has 4 sides.

10. Write a conditional statement
for the ad, and write its
converse.