What is the converse of this statement? Original: If the beach ball pops, Then it is flat.
If it is flat, Then the beach ball popped.
If Gummy Bears are Gummy, then they must be made by Haribo. What is the inverse of this statement?
If Gummy Bears are NOT Gummy, then they are NOT made by Haribo.
What are collinear points?
points that lie on the same line
What phrase does a biconditional contain?
the phrase "if and only if"
What do you do to the statement when you are using the Converse method?
Switch the hypothesis and the conclusion
What is the Inverse of... If you have your license, then you can drive?
If you don't have your license, then you cannot drive.
Name the hypothesis and conclusion of: If you get an A, then you pass the course.
hypothesis: you get an A conclusion: you pass the course
Rewrite as a biconditional.
If two lines in a plane never intersect, then they are parallel.
Two lines in a plane never intersect if and only if they are parallel.
What is the converse of... If you are in geometry, then you are in math?
If you are in math, then you are in geometry.
What are opposite rays?
Rays that have the same endpoint but go in opposite directions.
What is the conditional statement of the following? Two angles are complementary if and only if they add to 90 degrees.
If two angles are complementary, then they add to 90 degrees.
If an animal is a chihuahua, then it is a dog. What is the converse of this statement?
If an animal is a dog, then it is a chihuahua.
If the field is wet, then it rained. What is the contrapositive of this statement?
If it did NOT rain, then the field is NOT wet.
Two planes intersect at a ....
Line
Write the conditional of the following biconditional:
You live in Rhode Island if and only if you live in the smallest state in the USA.
If you live in Rhode Island, then you live in the smallest state in the USA.
If my allowance increases, Then I can save more money. What is the converse of this statement?
If I can save more money, Then my allowance increased/increases.
If we are in Biology, then we are in school. What is the contrapositive?
If we are not in school, then we are not in biology.
How do you read the following?
~q -> ~p
If not q, then not p
What are the conditional and converse of this biconditional statement?
An angle is a straight angle IF AND ONLY IF its measure is 180 degrees.
If an angle is a straight angle, then its measure is 180 degrees.
If its measure is 180 degrees, then an angle is a straight angle.