If `P(n)` is the statement `n^2+n` is even, and if `P(r)` is true then `P(r+1)` is true.

If P(n) is the statement 2^ngeq3n , and if P(r) is true, prove that P(r+1) is true.

If P(n) is the statement 2^(n)>=3n, and if P(r) is true,prove that P(r+1) is true.

If P(n) is the statement ‘‘n^2 > 100” prove that P(r + 1) is true whenever P(r) is true.

If P(n) is the statement ‘‘2^n ge n’’ , prove that P(r +1) is true whenever P(r) is true.

P (n) is the statement ''2^(n)>3n'' and if P(r) is true, then prove that P(r + 1) is also true, n in N.

Let P(n) denotes the statement 2^n gt n and if P(n) is true, show that P(n+1) is also true

If P(n) be the statement 2^ngtn^n and if P(m) is true, show tht P(m+1) is also true

Let P(n) be the statement ‘‘4^n > n’’ . If P(r) is true, prove that P(r +1) is also true.

If P(n) is the statement n^(2)>100, prove that whenever P(r) is true,P(r+1) is also true.

Let P(n) be the statement: 2^n >= 3n . If P(r) is true, show that P (r + 1) is true. Do you conclude that P(n) is true for all n in N