Let the following statements be given. p = \"You are In Seoul.\" q = \"You are I

Question

Let the following statements be given. p = "You are In Seoul." q = "You are In Kwangju." r = "You are In South Korea." Translate the following formal statement Into everyday English. P rightarrow (r logical and q) If you ore In Seoul, thon you are In South Korea, but you are not in Kwangju. If you are not In Kwangju, then you are In South Korea and you Seoul. If you are not In Seoul, then you are In South Korea and you are in Kwangju. If you are In Seoul, then you are not in Kwangju. If you are In Kwangju, then you are In South Korea, but you are not in Seoul. Show that p doubleheadarrow q is logically equivalent to (p rightarrow q) logical And (q rightarrow p) using truth tables.

Explanation / Answer

Answer to the first question is Option A because for q it is inverse and it is in intersection with r (as given in statement) .So that means you are in South Korea but not in Kwangju. Now next part is p related to the solved part as a conjuction. So this means If you are in seoul, then you are in south korea but not in kwangju.

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