We are not responsible for the republishing of the content found on this blog on other Web sites or media without our permission. (p ∧ q) ∨ (p ∧ r) C. (p ∨ q) ∧ ∼(p ∨ r) D. (p ∨ (r ∨ q)) ∧ ∼(∼q ∧ ∼r) Answer - Click Mathematical induction – Strong induction and well ordering – The basics of counting – The pigeonhole principle – Permutations and combinations – Recurrence relations – Solving linear recurrence relations – Generating functions – Inclusion and exclusion principle and its applications. 2 B. The field has become more and more in demand since computers like digital devices have grown rapidly in current situation. 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