Question: You should work on the assignment in a Word document and then upload your completed assignment by clicking on Submit Assignment. Here are the PL

You should work on the assignment in a Word

You should work on the assignment in a Word document and then upload your completed assignment by clicking on "Submit Assignment." Here are the PL symbols that you are required to use and that you can copy and paste: ,v,,,.You can also copy and paste the symbols from section 2.17 of Module 2, you can find these symbols in Word by clicking on Insert and then clicking on Symbol, or you can copy most of the symbols from problem 1 of this exam. Failure to use these specific PL connective symbols in your exam will result in lost points. You should not substitute other symbols in place of these. Section 1 Grading standard for section 1 (5 points) 1/4 point for each misnamed rule or incorrect line number 1/4 point for each invalid application of a rule 1/2 for each missing step needed to complete a proof Problem 1 Using any and only the inference rules from Module 4 and Module 5, construct a proof for the following argument. A Ev(FB) (AF)E EF You should work on the assignment in a Word document and then upload your completed assignment by clicking on "Submit Assignment." Here are the PL symbols that you are required to use and that you can copy and paste: ,v,,,.You can also copy and paste the symbols from section 2.17 of Module 2, you can find these symbols in Word by clicking on Insert and then clicking on Symbol, or you can copy most of the symbols from problem 1 of this exam. Failure to use these specific PL connective symbols in your exam will result in lost points. You should not substitute other symbols in place of these. Section 1 Grading standard for section 1 (5 points) 1/4 point for each misnamed rule or incorrect line number 1/4 point for each invalid application of a rule 1/2 for each missing step needed to complete a proof Problem 1 Using any and only the inference rules from Module 4 and Module 5, construct a proof for the following argument. A Ev(FB) (AF)E EF

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