Asked by fish
7.
Identify the conclusion of the conditional statement.
If you live in Phoenix, then you live in Arizona.
You live in Phoenix.
You live in Arizona.
Identify the conclusion of the conditional statement.
If you live in Phoenix, then you live in Arizona.
You live in Phoenix.
You live in Arizona.
Answers
Answered by
fish
8.
Which of these conditional statements is false, but has a true converse?
If you live in Canada, then you do not live in the United States.
If you live in the United States, then you do not live in Canada.
If you live in Illinois, then you live in the United States.
If you live in the United States, then you live in Illinois.
Which of these conditional statements is false, but has a true converse?
If you live in Canada, then you do not live in the United States.
If you live in the United States, then you do not live in Canada.
If you live in Illinois, then you live in the United States.
If you live in the United States, then you live in Illinois.
Answered by
fish
9.
Which is a counterexample that shows the statement is false?
All whole numbers are even.
6
4
9
2
Which is a counterexample that shows the statement is false?
All whole numbers are even.
6
4
9
2
Answered by
fish
10.
Which of these true conditional statements has a false converse?
If a number is divisible by 2, then it is even.
If x > 10, then x > 5.
If x = 2, then 2x = 4.
Which of these true conditional statements has a false converse?
If a number is divisible by 2, then it is even.
If x > 10, then x > 5.
If x = 2, then 2x = 4.
Answered by
fish
Test the conditional statement and its converse to determine whether the following biconditional is true.
x3 = 125 if and only if x = 5.
A.
It is true because at least one part of the biconditional is true.
B.
It is true because both parts of the biconditional are true.
C.
It is false because both parts of the biconditional are false.
D.
It is false because at least one part of the biconditional is false.
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.