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Advanced Algorithms and Complexity Answer
Week- 1
Flow Algorithms
1.
Question 1
Which vertices are in the minimum S-T cut in the network below?
1 point
- A
- B
- C
- D
- E
- S
- T
2.
Question 2
What is the augmenting path that will be used by the Edmonds-Karp algorithm to increase the flow given below?
1 point
- S-B-D-C-T
- S-B-A-C-D-T
- S-B-A-C-T
- S-B-T
- S-A-C-T
3.
Question 3
Which of the statements below is true?
1 point
- The sum of the capacities of the edges of a network equals the sum of the capacities of the edges of any residual network.
- The Edmonds-Karp algorithm is always faster than the Ford-Fulkerson algorithm.
- The Ford-Fulkerson algorithms runs in polynomial time on graphs with unit edge capacities.
4.
Question 4
What is the size of the maximum matching of the following graph?
1 point
Enter answer here
4 |
5.
Question 5
Consider the image segmentation problem on a picture that is given by an n by n grid of pixels. Suppose that separation penalties are imposed only for adjacent pairs of pixels. If we use the Edmonds-Karp algorithm to solve this problem as described in class, the final runtime is O(n^a) for some a. What is the best such a?
1 point
5 |
Programming Assignment: Programming Assignment 1
Week- 2
Linear Programming Quiz
1.
Question 1
What is the minimum number of linear inequalities needed to define the figure pictured below?
1 point
Enter answer here
8 |
2.
Question 2
Given a solution to a linear program, one could try to show that it is optimal by finding a matching solution to the dual program. Which of the following theorems will make it easier to do so?
1 point
- Separation of convex sets from outside points by hyperplanes.
- Polytopes achieve optimum values at vertices.
- Complementary slackness.
3.
Question 3
Which of the following statements are true?
1 point
- A system of linear equations has a solution unless they can be combined in some combination to give the equation 0=1.
- A system of linear equations has always 0, 1, or infinitely many solutions.
- A system of n linear equations in n variables always has a unique solution.
4.
Question 4
Suppose that you are trying to solve the optimization problem:
Maximize v\cdot xv⋅x subject to Ax \geq bAx≥b for some A\in \mathbb{R}^{m\times n}A∈R
m×n
(i.e. trying to solve an optimization problem in nn variables with mm linear inequality constraints).
This problem can be reduced to running a solution finding algorithm on a different system of linear equations in kk variables. What is the smallest value of kk for which this can be done?
1 point
Enter math expression here
K=0 |
5.
Question 5
What is the largest possible value of x+y achievable by pairs x,y of real numbers satisfying the constraints:
x <= 7
y <= 10
2x+y <= 21
-x + 2y <= 12
5x-y <= 30
15 |
Programming Assignment: Programming Assignment 2
Week- 3
NP-complete Problems
1.
Question 1
How many satisfying assignments does the following formula have?
(x_1 \lor \overline{x}_2 \lor \overline{x}_3)(x_1 \lor x_2) (\overline{x}_1 \lor \overline{x}_2)(x
1
1 point
Enter answer here
3 |
2.
Question 2
How many integer solutions does the following linear program have?
x_1 \ge 0,\quad x_2 \ge 0,\quad 4x_1+3x_2 \le 12,\quad 3x_1+5x_2\le 15x
1
1 point
Enter answer here
10 |
3.
Question 3
Consider the following graph:
It has 6 different independent sets: empty set, \{A\}{A}, \{B\}{B}, \{C\}{C}, \{A, C\}{A,C}, \{B, C\}{B,C}.
How many different independent sets does the following graph have?
1 point
Enter answer here
7 |
4.
Question 4
In the 3-coloring problem, you are given an undirected graph and the goal is to assign one of three available colors to its vertices such that the ends of each edge of the graph receive different colors. This is clearly a search problem: given a graph and a coloring of its vertices, one can check in polynomial time whether there are only three different colors and that no edge is monochromatic. This problem is known to be NP-complete. Do we have a polynomial time algorithm for this problem?
1 point
- This is an open problem.
- Yes, this problem can be solved in polynomial time.
- No, this problem cannot be solved in polynomial time for sure.
5.
Question 5
In the lectures, we constructed a reduction from 3-SAT to Independent Set. Now, we show the reverse reduction. For this, we are going to reduce Independent set to SAT. We can then use the fact that SAT reduces to 3-SAT.
In the Independent Set problem we are given a graph GG with nn vertices \{1,2,\dotsc,n\}{1,2,…,n} and a positive integer bb. Our goal is to check whether the graph has bb vertices \{u_1,u_2,\dotsc,u_b\} \subseteq \{1,2,\dotsc,n\}{u
is equal to some vertex of the graph: for all 1 \le i \le b1≤i≤b, (x_{i1} \lor x_{i2} \lor \dotsb \lor x_{in})(x
.
The resulting formula is satisfiable if and only if the initial graph has an independent set of size bb.
Is this reduction correct?
1 point
- No, it is not correct, because for a graph that does not have an independent set of size bb it might produce an a satisfiable formula.
- No, it is not correct, because it might produce an unsatisfiable formula for a graph that has an independent set of size bb.
- No, it is not correct, because it is not a polynomial time reduction.
- Yes, the reduction is correct.
6.
Question 6
How many satisfying assignments does the following circuit have?
3 |
Programming Assignment: Programming Assignment 3
Week-4
Coping with NP-completeness
1.
Question 1
What is the weight of a minimum traveling salesman cycle in the following graph?
1 point
Enter answer here
110 |
2.
Question 2
Recall that the dynamic programming algorithm for the traveling salesman problem uses O(n^2 \cdot 2^n)O(n
2
⋅2
n
) time and O(n \cdot 2^n)O(n⋅2
n
) space (as usual, nn is the number of vertices). You are going to run this algorithm on a graph with 50 vertices. Roughly how much space is needed for this assuming that each cell of the dynamic programming table occupies 8 bytes? (See How much is 1 megabyte, gigabyte, etc?)
1 point
- Kilobyte
- Megabyte
- Gigabyte
- Terabyte
- Petabyte
- Exabyte
- Zettabyte
- Yottabyte
3.
Question 3
What is the maximum size of an independent set in the following tree?
1 point
Enter answer here
10 |
Programming Assignment: Programming Assignment 4
Conclusion
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Crypto debit cards are becoming more popular, with many crypto exchanges offering them as a way to spend your crypto balance. Crypto debit cards are typically connected to a centralized crypto exchange account and allow you to swipe the card for regular purchases. The exchange will convert your crypto to cash and use it for the purchase. Cash App expanded its customer base by including Bitcoin buying and selling in January 2018, which allows users to buy and make Peer-to-Peer Bitcoin transactions. Coinbase will support conversion from Bitcoin, Ethereum, Litecoin, and Bitcoin Cash to US dollars. All you have to do is connect a US bank account to your Coinbase account, and then order the transfer. For the moment, Hawaii, Wyoming, and Minnesota don’t allow you to receive transfers from Coinbase, as there are local laws that prohibit them
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If you don’t have enough, buy ACS on the following exchanges: View fees heatmap Gas Price Gas fees are made up of two components: the gas price and the gas limit. The gas limit is the maximum amount you’re willing to spend and the base fee rate is how much it’ll cost per unit of gas. You can also choose to add a tip if you want stakers to prioritize your transaction and push it through the network faster. All that adds up to your total fee. What you would expect, and more: Etherscan © 2023 (C1) EIP-1559 added complexity to the Ethereum gas fee marketplace compared to the previous first-priced auction system. Users now have to factor in a multitude of variables including base fee, priority fee, and max fee. Visit the Blocknative blog to view our guide to EIP-1559’s impact on gas fee calculations.
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There are two main investment strategies when it comes to cryptocurrencies – long-term and short-term investment plans. In a long-term investment, people tend to hold onto their cryptos for at least six months or one year. On the other hand, people investing for a short-term are mostly looking for quick profits. Before investing with either of the strategies in these top 10 cryptocurrencies, you should research about currencies holding the most potential and their underlying technology. Dive deep into the crypto news and find out what a company plans to do in the future. Learn about the people they are partnering with and also if they are planning to solve any real-world problems. Given how unstable and risky the cryptocurrency market is, investors prefer Tether because its value is thought to be more stable than that of other cryptocurrencies.
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A year ago, the focus was on companies tied to speculative non-fungible tokens, as well as metaverse and Web3 projects that sought to build a future – but still unrealized – iteration of the internet with crypto at its core. Cryptocurrencies are maintained on decentralized networks of computers spread around the world. Strong cryptography provides security to transactions and storage, hence the term “cryptocurrency.” A cryptocurrency owner must use a password of at least 16 characters to gain access. (Some crypto owners have been locked out of their portfolios because they forgot their passwords.) The secure way to buy, sell, store, and convert crypto. Millions use Gemini to diversify their portfolios. There’s been a lot of uncertainty in the cryptocurrency world following the crypto crash
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