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Block copy, and paste, the argument into the window below. Use the short method or a...

Block copy, and paste, the argument into the window below. Use the short method or a truth table, and write if the argument is valid or invalid. If you use the short method, use a forward slash / for a check mark, or just write ok. If you use the truth table method, put an X after the line that proves that the argument is invalid.

x   ⊃   p    |      p   ⊃   z       :.       x   ⊃   z

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Answer #1

The truth table method: xp pz xz E Since there does not exists any row in which both premises are true, and conclusion is fal

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