Question

Using mathematical induction show that 3n < n!, when n > 6

Using mathematical induction show that 3n < n!, when n > 6

Math   Advanced-Math   
0 0
Add a commentTranscribed image text
Next >

Homework Answers

Answer #1

0 0
Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Log In

Sign Up

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Using mathematical induction show that 6 | (n3 − n) when n ≥ 0.
Using mathematical induction show that 6 | (n3 − n) when n ≥ 0.
Proof the following theorem using mathematical induction: 2n ≥ 3n, for n ≥ 4
Proof the following theorem using mathematical induction: 2n ≥ 3n, for n ≥ 4
Use Mathematical Induction to prove that 3n < n! if n is an integer greater than...
Use Mathematical Induction to prove that 3n < n! if n is an integer greater than 6.
Use mathematical induction to prove that 3n ≥ n2n for n ≥ 0. (Note: dealing with...
Use mathematical induction to prove that 3n ≥ n2n for n ≥ 0. (Note: dealing with the base case may require some thought. Please explain the inductive step in detail.
Use Mathematical Induction to prove that for any odd integer n >= 1, 4 divides 3n+1.
Use Mathematical Induction to prove that for any odd integer n >= 1, 4 divides 3n+1.
Please note n's are superscripted. (a) Use mathematical induction to prove that 2n+1 + 3n+1 ≤...
Please note n's are superscripted. (a) Use mathematical induction to prove that 2n+1 + 3n+1 ≤ 2 · 4n for all integers n ≥ 3. (b) Let f(n) = 2n+1 + 3n+1 and g(n) = 4n. Using the inequality from part (a) prove that f(n) = O(g(n)). You need to give a rigorous proof derived directly from the definition of O-notation, without using any theorems from class. (First, give a complete statement of the definition. Next, show how f(n) =...
use mathematical induction to show that n> 2^n for all e n,n>4
use mathematical induction to show that n> 2^n for all e n,n>4
Show all the steps... Prove by induction that 3n < 2n  for all n ≥ ______. (You...
Show all the steps... Prove by induction that 3n < 2n  for all n ≥ ______. (You should figure out what number goes in the blank.)
(a) use mathematical induction to show that 1 + 3 +.....+(2n + 1) = (n +...
(a) use mathematical induction to show that 1 + 3 +.....+(2n + 1) = (n + 1)^2 for all n e N,n>1.(b) n<2^n for all n,n is greater or equels to 1
Prove, using mathematical induction, that (1 + 1/ 2)^ n ≥ 1 + n /2 ,whenever...
Prove, using mathematical induction, that (1 + 1/ 2)^ n ≥ 1 + n /2 ,whenever n is a positive integer.
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT