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Problem Definition

Let’s say we have two users, User P and User Q, and they have rated 6 different cell phone brands on a scale of 1 to 10.

In Python, we can depict these ratings as two lists:

UserPRatings = [10, 5, 7, 9, 3, 1]

UserQRatings = [5, 10, 4, 1, 3, 6]

We would like to find the Manhattan, Euclidean, and Minkowski () Distances between these two lists.

Requirement for this Assignment

Write a single “for” loop with the “range” function to calculate the Manhattan, Euclidean, and Minkowski distances between these two lists.

Recall that, given two lists P and Q, each of length n, the Distance Measures can be calculated as follows:

Manhattan distance is computed as follows:

Euclidean distance is computed as follows:

Minkowski distance () is computed as follows:

Spring CIS 415 – Assignment 1This assignment is worth 20 points.Problem DefnitionLet’s say we have two users, User P and User Q, and they have rated 6 diferent cell phone brands on ascale oF 1 to 10.ItemRa±ngs oF User PRa±ngs oF User QApplep0=10q0=5Samsungp1=5q1=10Nokiap2=7q2=4Motorolap3=¿9q3=1LGp4=3q4=3Sonyp5=1q5=6In Python, we can depict these ra±ngs as two lists:UserPRatngs= [10, 5, 7, 9, 3, 1]UserQRatngs= [5, 10, 4, 1, 3, 6]We would like to ²nd the Manha³an, Euclidean, and Minkowski (r=3) Distances between these two lists.Requirement For this AssignmentWrite asingle“For” loop with the “range” Func±on to calculate the Manha³an, Euclidean, andMinkowski distances between these two lists.Recall that, given two lists P and Q, each oF length n, the Distance Measures can be calculated as Follows:Manha³an distance is computed as Follows:∑i=0n−1¿pi−qi∨¿¿Euclidean distance is computed as Follows:

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