3. This question is about minimum spanning tree.Consider four coordinate points, A = (-1, -3), B = (17, 3), C = (-8, 7), D = (10, -5)a. Construct the distance matrix for the four points above, using Manhattan distance(L1 norm). For example, distance between (0, 0) and (1, 1) is |(0-1)| + |(0-1)| = 2.b. Using Kruskal's algorithm, find a minimum spanning tree for the distance matrixabove. Illustrate intermediate steps with an edge list and a table.c. In general, if we use Euclidean distance instead of Manhattan distance, we sort theedge list based on the weights, is the sorted order the same? Explain your answer.

This question falls under data structures. Here we have to use Manhattan Distance; Euclidean…

Answered: Consider four coordinate points, A =…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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What is the image of the point (a, b, c) after the transformation given by the following matrix 100 0 010 0 00-10 000 1 ? (a, b, c) (a, b, c-1) (b, -a, c) O (a, b, -c)
A uniform plank of length 2.00 m and mass 25.5 kg is supported by three ropes, as indicated by the blue vectors in the figure below. Find the tension in each rope when a 705-N person is d = 0.500 m from the left end. magnitude of ₁ magnitude of 2 magnitude of 3 N N N L -2.00 m- T 40.0⁰
Modify the Chebyshev center coding with julia in a simple style using vectors, matrices and for loops # Given matrix A and vector bA = [2 -1 2; -1 2 4; 1 2 -2; -1 0 0; 0 -1 0; 0 0 -1]b = [2; 16; 8; 0; 0; 0] A small sample:Let t_(l),t_(o),t_(m),t_(n),t_(t),t_(s) be starttimes of the associated tasks.Now use the graph to write thedependency constraints:Tasks o,m, and n can't start until task I is finished, and task Itakes 3 days to finish. So the constraints are:t_(l)+3<=t_(o),t_(l)+3<=t_(m),t_(l)+3<=t_(n)Task t can't start until tasks m and n are finished. Therefore:t_(m)+1<=t_(t),t_(n)+2<=t_(t),Task s can't start until tasks o and t are finished. Therefore:t_(o)+3<=t_(s),t_(t)+3<=t_(s)
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Given vectors :u = (5,2) ; v = (-2,5) w = (0,3) ; q = (10,4)4.1 Calculate the following dot products:u.v ; (u.v).w ; u.(3w) , u.(w-v)4.2 Calculate‖?‖ ; d(u,v) ; ‖? − ?‖24.3 u and v are they orthogonal4.4 u and w are they orthogonal4.5 find c real number that satisfy q = c.u4.6 Deduce that q and u are parallel4.7 Normalize vector w
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