By the principle of mathematical induction,Prove that ,for n belongs Natural number
Answers
Answered by
9
Answer:
Hence, by the Principle of Mathematical Induction, P(n) is true for all natural numbers n ≥ 2. Thus, P (k + 1) is true, whenever P(k) is true. Hence, by the Principle of Mathematical Induction, P(n) is true for all natural numbers, n ≥ 2. ... Example 5 2n + 1 < 2n, for all natual numbers n ≥ 3.
Answered by
2
Step-by-step explanation:
By the Principle of Mathematical Induction,
P(n) is true for all natural numbers n ≥ 2.
Thus, P (k + 1) is true, whenever P(k) is true.
Hence, by the Principle of Mathematical Induction, P(n) is true for all natural numbers, n ≥ 2.
Similar questions