phil truth tabels
Question Description
Determine if the following argument is either valid or invalid using the truth table below.
1. A v N
2. N
3. A
This argument is
A | N | A ∨ N | N | A | ||||
---|---|---|---|---|---|---|---|---|
T | T | |||||||
T | F | |||||||
F | T | |||||||
F | F |
Question 27
Not yet answeredPoints out of 1.00
Flag question
Question text
Determine if the following argument is either valid or invalid using the truth table below:
1. ∼(G · M)
2. M v ∼G
3. ∼G
This argument is
G | M | ∼(G · M) | M v ∼G | ∼G | ||||
---|---|---|---|---|---|---|---|---|
T | T | |||||||
T | F | |||||||
F | T | |||||||
F | F |
Question 28
Not yet answeredPoints out of 1.00
Flag question
Question text
Determine if the following argument is either valid or invalid using the truth table below:
1. ∼(W · ∼X)
2. ∼(X · ∼W)
3. X v W
This argument is
W | X | ∼(W · ∼X) | ∼(X · ∼W) | X v W | ||||
---|---|---|---|---|---|---|---|---|
T | T | |||||||
T | F | |||||||
F | T | |||||||
F | F |
Question 29
Not yet answeredPoints out of 1.00
Flag question
Question text
Determine if the following argument is either valid or invalid using the truth table below:
1. J → (K → L)
2. K → (J → L)
3. (J v K) → LThis argument is
J | K | L | J → (K → L) | K → (J → L) | (J v K) → L | |||||
---|---|---|---|---|---|---|---|---|---|---|
T | T | T | ||||||||
T | T | F | ||||||||
T | F | T | ||||||||
T | F | F | ||||||||
F | T | T | ||||||||
F | T | F | ||||||||
F | F | T | ||||||||
F | F | F |
Question 30
Not yet answeredPoints out of 1.00
Flag question
Question text
Determine if the following argument is either valid or invalid using the truth table below:
1. A → B
2. (A · B) → C
3. A → (B → C)
This argument is
A | B | C | A → B | (A · B) → C | A → (B → C) | |||||
---|---|---|---|---|---|---|---|---|---|---|
T | T | T | ||||||||
T | T | F | ||||||||
T | F | T | ||||||||
T | F | F | ||||||||
F | T | T | ||||||||
F | T | F | ||||||||
F | F | T | ||||||||
F | F | F |
Question 31
Not yet answeredPoints out of 1.00
Flag question
Question text
Use the drop-down boxes below to complete the following natural deduction proof:
1. ~Y → (U → ~P)
2. ~C → (~P → Y)
3. C v ~Y
4. ~ C /~U5.
6.
7.
8.
9.
Question 32
Not yet answeredPoints out of 1.00
Flag question
Question text
Use the drop-down boxes below to complete the following natural deduction proof:
1. ∼R → [R v (O → R)]
2. (O v D) → ∼R
3. O v D / D
4.
5.
6.
7.
8.
Question 33
Not yet answeredPoints out of 1.00
Flag question
Question text
Use the drop-down boxes below to complete the following natural deduction proof:
1. A → [∼T → (G → ∼X)]
2. ∼X → T
3. T v A
4. ∼T /∼G
5.
6.
7.
8.
9.
Question 34
Not yet answeredPoints out of 1.00
Flag question
Question text
Use the drop-down boxes below to complete the following natural deduction proof:
1. ∼Z → [(F → P) → (Z v ∼P)]
2. ∼Q → P
3. F → ∼Q
4. ∼Z / ∼F
5.
6.
7.
8.
9.
Question 35
Not yet answeredPoints out of 1.00
Flag question
Question text
Use the drop-down boxes below to complete the following natural deduction proof:
1. (P → B) → (S → W)
2. (P → S) → (S → B)
3. (P → W) → ∼B
4. P → S / ∼P
5.
6.
7.
8.
9.
10.
This question has not been answered.
Create a free account to get help with this and any other question!
Brown University
1271 Tutors
California Institute of Technology
2131 Tutors
Carnegie Mellon University
982 Tutors
Columbia University
1256 Tutors
Dartmouth University
2113 Tutors
Emory University
2279 Tutors
Harvard University
599 Tutors
Massachusetts Institute of Technology
2319 Tutors
New York University
1645 Tutors
Notre Dam University
1911 Tutors
Oklahoma University
2122 Tutors
Pennsylvania State University
932 Tutors
Princeton University
1211 Tutors
Stanford University
983 Tutors
University of California
1282 Tutors
Oxford University
123 Tutors
Yale University
2325 Tutors