Question

Consider function f (n) = 4n^2 + 8n + 329. 1. prove that f(n) = Ω(n)...

Consider function f (n) = 4n^2 + 8n + 329.

1. prove that f(n) = Ω(n)

2. prove that f(n) = Ω(n^2)

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

Homework Answers

Answer #1

any problem pls comment

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
Consider function f (n) = 3n^2 + 9n + 554. Prove f(n) = O(n^2) Prove that...
Consider function f (n) = 3n^2 + 9n + 554. Prove f(n) = O(n^2) Prove that f(n) = O(n^3)
Prove by induction on n that 13 | 2^4n+2 + 3^n+2 for all natural numbers n.
Prove by induction on n that 13 | 2^4n+2 + 3^n+2 for all natural numbers n.
Consider the following function : F 1 = 2, F n = (F n-1 ) 2...
Consider the following function : F 1 = 2, F n = (F n-1 ) 2 , n ≥ 2 i. What is the complexity of the algorithm that computes F n using the recursive definition given above. ii. Describe a more efficient algorithm to calculate F n and give its running time.
Let n ∈ N and f : [n] → [n] a function. Prove that f is...
Let n ∈ N and f : [n] → [n] a function. Prove that f is a surjection if and only if f is an injection.
f:N->N f(1)=3 and f(2)=5 and for each n>2, f(n)=f(n-1)+f(n-2). Please prove that for each n in...
f:N->N f(1)=3 and f(2)=5 and for each n>2, f(n)=f(n-1)+f(n-2). Please prove that for each n in N, f(n)*f(n+2)=(f(n+1))^2+(-1)^(n) using induction.
Test the series for convergence or divergence. ∞ (−1)n 8n − 5 9n + 5 n...
Test the series for convergence or divergence. ∞ (−1)n 8n − 5 9n + 5 n = 1 Step 1 To decide whether ∞ (−1)n 8n − 5 9n + 5 n = 1 converges, we must find lim n → ∞ 8n − 5 9n + 5 . The highest power of n in the fraction is 1    1 . Step 2 Dividing numerator and denominator by n gives us lim n → ∞ 8n − 5 9n +...
Prove by induction that 7 + 11 + 15 + … + (4n + 3) =...
Prove by induction that 7 + 11 + 15 + … + (4n + 3) = ( n ) ( 2n + 5 ) Prove by induction that 1 + 5 + 25 + … + 5n-1 = ( 1/4 )( 5n – 1 ) Prove by strong induction that an = 3 an-1 + 5 an-2 is even with a0 = 2 and a1 = 4.
. Let f : Z → N be function. a. Prove or disprove: f is not...
. Let f : Z → N be function. a. Prove or disprove: f is not strictly increasing. b. Prove or disprove: f is not strictly decreasing.
Let f(n) be a negligible function and k a positive integer. Prove the following: (a) f(√n)...
Let f(n) be a negligible function and k a positive integer. Prove the following: (a) f(√n) is negligible. (b) f(n/k) is negligible. (c) f(n^(1/k)) is negligible.
Consider the function f (t)= (−1)n if n < t ≤ n + 1 and where...
Consider the function f (t)= (−1)n if n < t ≤ n + 1 and where n ∈ N denotes a non-negative integer. Calculate: a. f ( 1 ) b. f ( 11.5 ) c. f (sqrt(1000000000000000000000000000000000012+1)) d. limt-> infinityf2(t)
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT