5 comments

  • Wednesday, Nov 25 2020

    How am I supposed to do this question in my head?

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  • Wednesday, Nov 25 2020

    I personally cannot do this question in my head; I think I would have to skip and go back to it in real life.

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  • Wednesday, Nov 25 2020

    For that question even though they don't say "not both", you want a biconditional, as you cant take a leave of absence and also quit. So: Q ↔ /L

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  • Wednesday, Nov 25 2020

    Thank you! I had to diagram this out unfortunately

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  • Wednesday, Nov 25 2020

    Oh yeah, that's a tricky question. I diagrammed it as:

    Quit job —> ~leave of absence

    Leave of absence —> ~quit job

    (~ indicating not)

    It seemed to work. I'll just write out my solution in terms of formal logic.

    Assuming that she was offered a fellowship, from the premises, we know that:



    1.~allowed to take leave of absence —> camp finds out

    and

    2.quit job —> ~leave of absence

    We need to connect that to the conclusion that:

    quit job —> camp finds out

    We can see that one element of each side of the conclusion exists in each premise. Let’s connect the premises with an assumption: 


    ~leave of absence —> ~allowed to take leave of absence

    This gives us:

    quit job —> ~leave of absence —> ~allowed to take leave of absence —> camp finds out

    Voila. D is the contrapositive of this solution.

    However, I would recommend against using formal logic in this question. While it's good practice, it just makes everything so much more complicated.

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