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I am having trouble solving this 5-part practice problem. I would greatly appreciate any and all help that you could lend! Thanks in advance!
Given that A and B are true and X and Y are false, determine the truth values of the propositions in the following problem:
∼[(B • ∼X) ⊃ ∼(Y • ∼B)] ⊃ [∼(X ⊃ A) ∨ (B ⊃ ∼Y)]
True
False
Do a Truth table for the following argument:
(Q v P) ⊃ Q
Q ⊃ (Q • P)
∴ ( Q v P) ⊃ (Q • P)
Is the argument you did a truth table on valid? Choose either valid or invalid below:
a. |
Valid |
|
b. |
Invalid |
This proof can be solved in 2 steps. Put your answer below. You can use the following symbols on your keyboard to replace the connectives: (& = •) (> = ⊃) (lower case v = ∨)
1. F ∨ (D ⊃ T)
2. ∼F
3. D / ∴ T
4.
5.
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