Computers and Technology, 23.09.2020 07:01 terrysizemore666
Suppose we want to prove the statement S(n): "If n ≥ 2, the sum of the integers 2 through n is (n+2)(n-1)/2" by induction on n. To prove the inductive step, we can make use of the fact that 2+3+4+...+(n+1) = (2+3+4+...+n) + (n+1) Find, in the list below an equality that we may prove to conclude the inductive part. a) If n ≥ 3 then (n+2)(n-1)/2 + n + 1 = (n+3)(n)/2
b) If n ≥ 1 then (n+2)(n-1)/2 + n + 1 = (n+3)(n)/2
c) If n ≥ 2 then (n+2)(n-1)/2 + n + 1 = (n+3)(n)/2
d) If n ≥ 1 then (n+2)(n-1)/2 + n + 1 = n(n+3)/2
Answers: 3
Computers and Technology, 23.06.2019 14:00, camiserjai1832
In which job role will you be creating e-papers, newsletters and preiodicals
Answers: 1
Suppose we want to prove the statement S(n): "If n ≥ 2, the sum of the integers 2 through n is (n+2)...
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