Geometry Chapter 2 Review

Given the conditional, find the HYPOTHESIS:

If you like sunshine, then you like the beach.

• If you like the beach, then you like sunshine.

• you like sunshine

• you like the beach

• If you do not like sunshine, then you do not like the beach.

Given the conditional, find the CONCLUSION:

If you like sunshine, then you like the beach.

• If you like the beach, then you like sunshine.

• you like sunshine

• you like the beach

• If you do not like sunshine, then you do not like the beach.

Given the conditional, find the CONVERSE:

If you like sunshine, then you like the beach.

• If you like the beach, then you like sunshine.

• you like sunshine

• you like the beach

• If you do not like sunshine, then you do not like the beach.

Given the conditional, find the INVERSE:

If you like sunshine, then you like the beach.

• If you like the beach, then you like sunshine.

• you like sunshine

• you like the beach

• If you do not like sunshine, then you do not like the beach.

Tags

CCSS.HSF.BF.B.4

Name the property that the statement represents.

If JK=PQ and PQ = ST, the JK=ST

• Reflexive Property

• Symmetric Property

• Transitive Property

• Addition Property

• Subtraction Property

Name the property that the statement represents.

If XY=AB, then XY+CD=AB+CD.

• Reflexive Property

• Symmetric Property

• Transitive Property

• Addition Property

• Subtraction Property

Tags

CCSS.HSA.REI.A.1

CCSS.HSA.SSE.B.3

Name the property that the statement represents.  If

 $m\angle P=m\angle Q$ , then  $m\angle Q=m\angle P$ 

• Reflexive Property

• Symmetric Property

• Transitive Property

• Addition Property

• Subtraction Property

Given the conditional, find the INVERSE:

If x+1 is even, then x is odd.

• If x is odd, then x+1 is even.

• x+1 is even iff x is odd.

• If x is not odd, then x+1 is not even.

• If x+1 is not even, then x is not odd.

Tags

CCSS.HSF.BF.B.4

Given the conditional, find the CONTRAPOSITIVE:

If x+1 is even, then x is odd.

• If x is odd, then x+1 is even.

• x+1 is even iff x is odd.

• If x is not odd, then x+1 is not even.

• If x+1 is not even, then x is not odd.

Given the conditional, find the BICONDITIONAL:

If x+1 is even, then x is odd.

• If x is odd, then x+1 is even.

• x+1 is even iff x is odd.

• If x is not odd, then x+1 is not even.

• If x+1 is not even, then x is not odd.