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Play Froggy Jumps
1. A declaration that can be determined to be either true or false, but not both.
A
argument
B
statement
C
counterexample
2. A statement or set of statements that you use in order to try to convince.
A
statement
B
counterexample
C
argument
3. Statement in the beginning or middle of an argument
A
counterexample
B
premise
C
conclusion
4. Statement in the end of an argument
A
premise
B
conclusion
C
counterexample
5. Premise, and premise, and premise, ... therefore conclusion
A
argument
B
statement
C
counterexample
6. Deductive argument where the conclusion is guaranteed from the premises.
A
invalid argument
B
valid argument
C
counterexample
7. Argument using deductive reasoning
A
counterexample
B
inductive argument
C
deductive argument
8. Argument using inductive reasoning
A
inductive argument
B
deductive argument
C
counterexample
9.
A
Valid Argument type I
B
Valid Argument type II
C
Invalid Argument
10.
A
Valid Argument type I
B
Invalid Argument
C
Valid Argument type II
11. The moon is made out of blue cheese.
A
False Statement
B
Valid Argument type I
C
Invalid Argument
12.
A
Valid Argument type II
B
Invalid Argument
C
Valid Argument type 1
13.
A
Valid Argument type I
B
Valid Argument type II
C
Invalid Argument
14.
A
Valid Argument type I
B
Valid Argument type II
C
Invalid Argument
15. To determine whether the argument is valid or invalid
A
To evaluate the argument
B
To solve an argument
C
To provide a counterexample
16. If we can find even one situation that does not satisfy our conclusion.
A
Valid Argument
B
Invalid Argument
C
Argument
17. A situation that does not satisfy the conclusion of an argument, and proves that the argument is invalid.
A
A proof
B
An example
C
A counterexample
18. Find a counterexample: The sum of a negative number and a positive number will always be positive.
A
-10+7=-3
B
10+(-7) = 3
C
-7 + 10 = 3
19. Find a counterexample: The product of a number and itself will always be larger than the original number.
A
2x2=4
B
0.5 x 0.5 = 0.25
C
(-2)x(-2) = 4
20. Find a counterexample: The quotient of two whole numbers is a whole number.
A
5/2=2.5
B
6/2=3
C
0/3=0
21. Find a counterexample: The difference of two prime numbers is prime.
A
11-7=4
B
7-5=2
C
5-2=3