Instructions CSC373 Fall’20 Midterm 1 Due By: 20th October 2020, 6:10pm ET 1. Upload a single PDF with your solutions to MarkUs at https://markus.teach.cs.toronto. edu/csc373-2020-09 2. For handwritten solutions, please make sure that your handwriting is legible, and your scan is high-quality and not distorted. 3. Remember: You will receive 20% for any (sub)question when […]
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CSC373 Fall’20 Assignment 2 Solutions Q1 [20 Points] Fruit Frenzy, Revisited In the dilemma that you helped Dinosaur Bobby solve in Assignment 1, there were n gardens. Each garden i was described by two integers: ei, the easiness of reaching garden i, and qi, the number of fruits in garden i. Garden i was called
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CSC373 Fall’20 Tutorial 2 Tue. Sept. 22, 2020 Q1 Interval Scheduling on m Machines Let us recall the interval scheduling problem from class. We are given n jobs, where each job Ij = [sj,fj) is an interval. Two jobs are compatible if their intervals have empty intersection. In class, we saw how to schedule a
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Fall 2008 Term Test # 1 — Solutions CSC 373 H1 Note to Students: This file contains sample solutions to the term test together with the marking scheme and comments for each question. Please read the solutions and the marking schemes and comments carefully. Make sure that you understand why the solutions given here are
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Q1 Coin change CSC373 Fall’20 Tutorial 3 Tuesday, Sept. 29, 2020 Consider the problem of making change with fewest possible coins. Input: A positive integer A, and positive integer “denominations” d[1] < d[2] < . . . < d[m]. Output: A list of “coins” c[1 . . . n] is feasible when each c[i] is
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Fall 2008 Term Test # 2 — Solutions CSC 373 H1 Note to Students: This file contains sample solutions to the term test together with the marking scheme and comments for each question. Please read the solutions and the marking schemes and comments carefully. Make sure that you understand why the solutions given here are
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Q1 Coin change CSC373 Fall’20 Tutorial 3 Tuesday, Sept. 29, 2020 Consider the problem of making change with fewest possible coins. Input: A positive integer A, and positive integer “denominations” d[1] < d[2] < . . . < d[m]. Output: A list of “coins” c[1 . . . n] is feasible when each c[i] is
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CSC373 Fall’20 Tutorial 1 Tuesday, Sept. 15, 2020 Master Theorem (General Version): For constants a 1 and b > 1, and an asymptotically positive function f(n), the recurrence relation T (n) a · T (n/b) + O(f (n)) has the following solution. 1. If f(n) = Onlogb a−ε for some constant ε >
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Test Fall 2019 Question 1. Divide-and-Conquer [20 marks] Write a divide-and-conquer algorithm that finds the maximum difference between any two elements of a given array of n numbers (not necessarily distinct) in O(n) time. For example, on input A = [4.5,10,−2,π,−7.115], your algorithm should return 17.115. Justify briefly that your algorithm is correct and runs
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Q1 Ford Fulkerson Consider the following network: CSC373 Fall¡¯20 Tutorial 4 Tuesday, Oct. 6, 2020 5 99 s 936 8 b a c 4 5 4 7 Figure 1: d (a) Compute a maximum flow in this network using the Ford-Fulkerson algorithm. For each iteration, write down the augmenting path, its bottleneck/residual capacity, and the
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