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COMP3931 COMP3932 Marking guidance

Marking guidance for COMP3931 and COMP3932 Criterion % Notes and examples Background Research • Problem and context explained at a level suitable for non-experts. • Evidence of a systematic and scholarly approach to background re- search and relevant literature review. • Critical analysis of existing solutions and techniques. Depending on the nature of the project, …

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COMP3931 Final Report

Leeds Thesis Template Final ReportSchool of Computing Faculty of Engineering AND PHYSICAL SCIENCES Submitted in accordance with the requirements for the degree of (e.g. BSc Computer Science) (e.g. 2021/22) (e.g. COMP3931 Individual Project) The candidate confirms that the following have been submitted: Recipient(s) and Date Final Report Uploaded to Minerva (DD/MM/YY) Scanned participant consent forms …

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MATH191 hw02

Math 191 Wilkening Spring 2023 Homework 2 due Sat, Feb. 4, 2:00 PM (Upload your solutions to Gradescope) 1. (6points)Findtherealnumbersxj intherange0

MATH191 hw06

Math 191 Wilkening Spring 2023 Homework 6 due Sat, Mar 11, 2:00 PM (Upload your solutions to Gradescope) 1. (2 points) (I.6.12, page 42, Strang.) The following matrix is singular with rank one: 1 2 1 2  A = 2 􏰉2 1 2􏰊 = 4 2 4 . Find three linearly independent eigenvectors and …

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MATH191 hw05

Math 191 Wilkening Spring 2023 Homework 5 due Sat, March 4, 2:00 PM (Upload your solutions to Gradescope) Problems 1–8 below are devoted to the simplest and most important application of least squares: Fitting a straight line to data. A line y = C +Dt has n = 2 parameters C and D. We are …

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MATH191 hw04

Math 191 Wilkening Spring 2023 Homework 4 due Sat, Feb. 18, 2:00 PM (Upload your solutions to Gradescope) 1. SupposeV,W andZ arefinitedimensionalvectorspacesandA:V →W andB:W →Z are linear operators. (a) (2 points) Show that if A is surjective (onto W), then nullity(BA) = nullity(A) + nullity(B). (b) (2 points) Show that in general (whether A is …

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MATH191 hw07

Math 191 Wilkening Spring 2023 Homework 7 due Mon, Mar. 20, 11:59 PM (Upload your solutions to Gradescope) 1. (3 points) (Variant of I.8.5, page 68, Strang.) Show that AT has the same (nonzero) singular values as A and conclude that ∥A∥ = ∥AT ∥. Provide a counterexample to demonstrate that ∥Ax∥ need not equal …

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CIT 594 graphs

import java.util.List; import java.util.Set; public class GraphUtils { @SuppressWarnings(“unused”) private static final long serialVersionUID = 3L; * Given a graph, this method returns the smallest number of edges from the src * node to the dest node, or 0 when src = dest, or −1 for any invalid input. * Invalid inputs are defined as: …

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