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Code a function cdf(x) that returns P(X

Code a function cdf(x) that returns P(X

Computer Networking: A Top-Down Approach (7th Edition)
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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plz solve question (c) with explanation I will give you upvotes
In Dice Game, you must run across a 140m bridge before it collapses. You are given two 6- sided dices with these numbers on their faces: -8, -7, 1, 2, 7, 8 on the first dice -7, -2, 1, 3, 7, 7 on the second dice At every move, you throw the two dice simultaneously to obtain a score X which is the product of the top faces of the two dice. You are then required to run forward X meters across the bridge. If unfortunately, X is negative, you need to run backwards X meters. You can only make 3 moves before the bridge collapses. For example, if you throw (8, 7), (2, -2) and (-7, -7), you will have run a total of 101m (since 8 x 7 + 2 x (-2) + (-7) x (-7) = 56 - 4 + 49 = 101). Sadly, this means you will still be on the bridge when it collapses. You are not allowed to import any packages in this question, unless stated otherwise. (a) List the unique scores X you can get per move in ascending order. Code a function pmfx) that returns P(X=x). Compute to 6 decimal places the values P(X=-21) Р(X --14) P(X=14) P(X=50) (b) Code a function cdf(x) that returns P(X<x). Compute to 6 significant figures the values P(X<-21) P(X< -14) P(X<14) Р(X < 50)
Transcribed Image Text:In Dice Game, you must run across a 140m bridge before it collapses. You are given two 6- sided dices with these numbers on their faces: -8, -7, 1, 2, 7, 8 on the first dice -7, -2, 1, 3, 7, 7 on the second dice At every move, you throw the two dice simultaneously to obtain a score X which is the product of the top faces of the two dice. You are then required to run forward X meters across the bridge. If unfortunately, X is negative, you need to run backwards X meters. You can only make 3 moves before the bridge collapses. For example, if you throw (8, 7), (2, -2) and (-7, -7), you will have run a total of 101m (since 8 x 7 + 2 x (-2) + (-7) x (-7) = 56 - 4 + 49 = 101). Sadly, this means you will still be on the bridge when it collapses. You are not allowed to import any packages in this question, unless stated otherwise. (a) List the unique scores X you can get per move in ascending order. Code a function pmfx) that returns P(X=x). Compute to 6 decimal places the values P(X=-21) Р(X --14) P(X=14) P(X=50) (b) Code a function cdf(x) that returns P(X<x). Compute to 6 significant figures the values P(X<-21) P(X< -14) P(X<14) Р(X < 50)
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