Biconditional Truth

Now let's write our conditional statements using our Truth Table

Multiple Choice

Which Truth Statement matches Case 1 on our Truth Table

• You do not pass the final and you do not pass the course

• You do pass the final and you do pass the course.

• You do not pass the final but you do pass the course.

Poll

Which Truth Statement matches Case 2 on our Truth Table

• You do not pass the final and you do not pass the course.

• You do pass the final and you do pass the course.

• You pass the final, but you do not pass the course

Multiple Choice

Which Truth Statement matches Case 3 on our Truth Table

• You do not pass the final and you do not pass the course.

• You do not pass the final, but you do pass the course

• You pass the final, but you do not pass the course

Multiple Choice

Which Truth Statement matches Case 4 on our Truth Table

• You do not pass the final and you do not pass the course.

• You do not pass the final, but you do pass the course

• You pass the final, but you do not pass the course

Some text here about the topic of discussion

Multiple Choice

What has to happen in order to write a biconditional statement?

• conditional has to be true
• converse of the conditional has to be true
• all the above
• none of the above

Multiple Choice

What phrase does a biconditional statement use?

• if, then
• if, when
• if and only if
• then, if

Poll

Which emoji represents your understanding of conditional and biconditional truth tables?

Type in Google Conditional statement truth table.

Write down one truth table conditional example.

That's ALL Folks!​

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