pigeonhole principle application : property of an (n 1) size subset of [2n]
Published 3 years ago • 6.5K plays • Length 7:47Download video MP4
Download video MP3
Similar videos
-
6:15
prove that: 4c2n: 2ncn = [1.3.5... (4n-1)]: [1.3.5... (2n − 1)]^2
-
23:49
use mathematical induction to show that 2^n is greater than n for all nonnegative integers n
-
7:30
prove that 2^n is greater than n for all positive integers n | mathematical induction | maths
-
0:33
a) show that if n is a positive integer, then ([ -1 / 2; n ]…
-
6:25
prove that (n!)^2 ≤ n^n.n! for all positive integers | factorial notation | pnc | math | problem
-
0:33
use mathematical induction to prove that each statement is true for every positive integer n. n 2n
-
10:23
find all positive integers n such that n*2^n 1 is a perfect square
-
0:33
use mathematical induction to prove the property for all positive integers n . a factor of (2^…
-
16:49
find all positive integer n
-
8:48
prove by mathematical induction that the sum of squares of positive integers is n(n 1)(2n 1)/6
-
5:57
(1 i)^2n (1-i)^2n = 2^n 1 cos(n pi /2) ; de-movire's theorem@eag
-
6:46
adding integers | how to add positive and negative integers
-
3:46
understanding 2n factorial (2n!)
-
3:10
comparing integers | how to compare positive and negative integers
-
8:26
how to prove that if 2^n - 1 is prime for some positive integer n, then n is also prime
-
5:01
if n is a positive inte show that(p iq)^(1/n) (p-iq)^(1/n)=2[p^2 q^2]^(1/2n) cos (1/n tan^-1 q/p)
-
6:00
if n is integer then show that `(1 i)^(2n) (1 - i)^(2n) = 2 ^(n 1) | class 12 maths | doubtnut
-
12:32
if n is an integer then show that(1 i)^2n (1-i)^2n=2^(n 1) cos n pi /2
-
11:08
natural numbers can be either even or odd - 2 proofs & partition of the positive integers