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Write the addition rule and define any notation you use. Start with $ is sample space Then define two subsets of S and state rule_Call center customer representativ...

Question

Write the addition rule and define any notation you use. Start with $ is sample space Then define two subsets of S and state rule_Call center customer representatives are classified by 2 characteristics: Speed and accuracy. The ratings for 200 representatives are shown below:accuracy g0ou bad 150speedgood badDefine the event that representative has good speed_ Define another event that representative has good accuracy_Write the exent that representative is good in at least one characteristic; sp

Write the addition rule and define any notation you use. Start with $ is sample space Then define two subsets of S and state rule_ Call center customer representatives are classified by 2 characteristics: Speed and accuracy. The ratings for 200 representatives are shown below: accuracy g0ou bad 150 speed good bad Define the event that representative has good speed_ Define another event that representative has good accuracy_ Write the exent that representative is good in at least one characteristic; speed Or accuracy_ using the notation in part a) Are the events good speed and good accuracy mutually exclusive? If not; what is the probability that they both occur? Use the addition rule to calculate the probability that representative is good in at least One characteristic- Calculate the probability that representative is bad in at least one characteristic speed and accuracy .



Answers

Write each event in set notation and give the probability of the event. Concept Check Associate each probability in parts (a)-(e) with one of the statements in choices $\mathrm{A}-\mathrm{E}$. (a) $P(E)=0.01$ (b) $P(E)=1$ (c) $P(E)=0.99$ (d) $P(E)=0$ (e) $P(E)=0.5$ A. The event is certain. B. The event is impossible. C. The event is very likely to occur. D. The event is very unlikely to occur. E. The event is just as likely to occur as not to occur.

Palmer is of ability of a one union. It's you. You need another. We need N It's equal to some eye from 1 to 10 probability of a

Are. So we want to match the probability for Mina with the correct probability name are So we want to match up a with the with the number three we want to match up be with I want your med ship see with ivy and we want to match up d with I I all right. If you look at this too, is on the page 100 63 this is on page 100 65 this is on page 866. These are the definitions from the book.

Hello students. So in this question we have been asked to match below the table That has given. So the probability formula with the correct probability name. All right. So the first part is probability of the Union of two events. So the answer will be part three. All right. Party will be the answer. I'm going to write it full. We have to match it. Okay equals two B. A. Blister P. B. Like this be bracket A be. All right. So for a third party is the answer and now coming on to the next probability of mutual exclusive event. So the answer for it will be first part equals two. B. A. This B. B. All right. So for a second part the first will be the answer. So are coming on to the sea part. The probability of independent event. Alright, so here the answer will be the 4th part right. B E and B. It was to be he. So before the bare hand writing in to be Be like two coming on to the next question, probability of a compliment. So the last one and then the remaining one second part P. E. He goes to 1. -4. A right. So these are your answers. Thank you for watching.

So we want to make a formula with the correct probability name. So the first one a say's probability off the union off three events. Now when we look at probability off union off three events is P probability off event A plus probability off event be minus the intersection off probability off event A and B So that means they will correspond with three and be say's probability off mutually exclusive events. So for mutually exclusive events, there is no intersection. So it means number one, which is probability off a union be is it goes to probability off a plus probability off B So be is one and then we come to see ccs probability off independent events So independent events is given by probability Off A and B is equals to probability off a times probability off B Therefore see is full and d probability off a compliment. So the probability off an event our if a compliment is equals to one minus the probability off that event. So which is a which is to in this case and that is it


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