2.3 Biconditional Statements

What does this represent?

(Hint: It reads "If p, then q.")

• Conditional Statement

• Inverse

• Converse

• Contrapositive

What is does the "p " represent?

• Hypothesis

• Conclusion

• Negation

• Truth value

Tags

CCSS.HSG.CO.B.7

What is does the "q " represent?

• Hypothesis

• Conclusion

• Negation

• Truth value

What is the hypothesis (p) of the given Conditional Statement?

• he will go to Orlando

• Jimmy goes on vacation

• then he will go to Orlando

• If Jimmy goes on vacations

What is the conclusion (q) of the statement?

• You like fried chicken

• You only like fried chicken from KFC

• You like KFC

• You hate KFC

What is the conclusion of this statement?

• Clarkson will be the coolest

• Clarkson will not be the coolest

• Clarkson gives us Mountain Dew

• Clarkson will not give us Mountain Dew

Tags

CCSS.L.1.1J

CCSS.L.2.1F

CCSS.L.8.1C

CCSS.L.K.1D

When taking the converse we ___________ the hypothesis and conculsion

• negate
• switch
• highlight
• switch and negate

Tags

CCSS.L.2.1F

CCSS.L.8.1C

CCSS.L.8.3A

Given: p → q

What is the converse?

• q → p

• ∼p → ∼q

• ∼q → ∼p

• p → ∼q

What is the converse to this statement?

• If it isn't dark outside, then it is not night.
• If it is night, then it is dark outside
• If it is not night, then it is not dark outside.
• It is night.

Tags

CCSS.L.2.1F

CCSS.L.8.1C

CCSS.L.8.3A

What is the converse to this?

• If you are unhealthy, then you eat donuts
• If you're not unhealthy, then you don't eat donuts
• If you don't eat donuts, you are not unhealthy
• I like donuts.

Tags

CCSS.L.2.1F

CCSS.L.8.1C

CCSS.L.8.3A