Size of sample spaceL.AAn eleven-sided dice is rolled and a five-sided is tossed.Considering this as a probability experiment, what is the size of the sample space?An EventIn the context of the probability experiment just described. Consider the event in which the two numbers on the two dice add to 12.What is the size of this set?1.BProbability of an event (1/2)What is the probability of the event just described?Write your answer as a fraction of integers. For example, if the answer were 17/20 then enter 17/20 with no spaces or other symbols. You may reduce the fraction by cancellingfactors common to the numerator and denominator but you do not need to do this.1.CProbability of an event (2/2)What is the probability that upper faces on the two dice add to fifteen?Write your answer as a fraction of integers. For example, if the answer were 17/20 then enter 17/20 with no spaces or other symbols. You may reduce the fraction by cancellingfactors common to the numerator and denominator but you do not need to do this.1.D

1.A) size of sample space will be 11*5=55 As totol number of outcomes that can come with the throw…

Answered: Size of sample space L.A an…

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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Size of sample space A six-sided dice is rolled, a five-sided dice is rolled and a three-sided dice is rolled. Considering this as a probability experiment, what is the size of the sample space? An Event In the context of the probability experiment just described (a 6-sided, a 5-sided, and a 3-sided dice thrown): Consider the event in which two face- up numbers on the three dice add to 10. What is the size of this set? Save Reset
Consider the experiment where a penny is flipped, a quarter is flipped, and a 6-sided die is rolled. Let d be the number of possible outcomes of this experiment. What is the value of d? (Give your answer as a single integer with no words.) Let E be the event that both the penny and the quarter come up Tails, and the die comes up an odd number. If p(E) = , where d is your answer above, what is the value of x? Enter your answer as a single integer with no words:
A unigram is a sequence of words of length one (i.e. a single word).• A bigram is a sequence of words of length two.• The conditional probability of an event E2 given another event E1, written p(E2|E1), is the probability that E2 will occur given that event E1 has already occurred.We write p(w(k)|w(k-1)) for the conditional probability of a word w in position k, w(k), given the immediately preceding word, w(k-1). You determine the conditional probabilities by determining unigram counts (the number of times each word appears, written c(w(k)), bigram counts (the number of times each pair of words appears, written c(w(k-1) w(k)), and then dividing each bigram count by the unigram count of the first word in the bigram:p(WORD(k)|WORD(k-1)) = c(WORD(k-1) WORD(k)) / c(WORD(k-1)) Apply and incorporate instrutions to code below. #include <stdio.h>//including headers#include <string.h>#include <stdlib.h> struct node{//structure intialization int data; struct node *next; };…
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