If `P(n):2^(n) lt n!`
Then the smallest positive integer for which `P(n)` is true if

If P(n): 2^(n)ltn! Then the smallest positive integer for which P(n) is true, is

Let P(n): 2^(n) lt n! , then the smallest positive integer for which P(n) is true is: (i) 1 (ii) 2 (iii) 3 (iv) 4

Let P(n): (2n+1) lt 2^(n) , then the smallest positive integer for which P(n) is true?

Let P(n) :n^(2) lt 2^(n), n gt 1 , then the smallest positive integer for which P(n) is true? (i) 2 (ii) 3 (iii) 4 (iv) 5

Let P(n):2^(n)<(1xx2xx3xx xx n). Then the smallest positive integer for which P(n) is true is 1 b.2 c.3d.4

The smallest positive integer n for which (1+i)^(n) is purely imaginary is

The smallest positive integer n for which (1+i)^(2n) = (1-i)^(2n) is