Question

Mia is taking art and calculus courses on Mondays. She is late for the art class...

Mia is taking art and calculus courses on Mondays. She is late for the art class with probability 0.5 and late for the calculus class with probability 0.4. Suppose the two events are independent. What is the probability that Mia is on time to exactly one of the classes?

Homework Answers

Answer #1

Probability of mia being late to art class=P(A)=0.5
Probability of mia being late to Calculus class=P(C)=0.4

Probability of mia being on time to exactly one of the classes:
case 1: Mia is on time for art class but late for calculus class.

case 2: Mia is on time for calculus class but late for art class.

Total probability = case 1 +case 2=0.2+0.3=0.5

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
An irregular student is taking two courses microeconomics and econometrics. Probability that she passes microeconomics exam...
An irregular student is taking two courses microeconomics and econometrics. Probability that she passes microeconomics exam is 0.70; econometrics 0.65 and both of the courses is 0.55. Find the probability that she passes microeconomics or econometrics exams. Find the probability that she fails both of the exams. If she passed microeconomics exam what is the probability that she passes econometrics exam?
An elementary school is offering 3 language classes: one in Spanish, one in French, and one...
An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 101 students in the school. There are 33 in the Spanish class, 33 in the French class, and 23 in the German class. There are 14 students that are in both Spanish and French, 7 are in both Spanish and German, and 8 are in both French and German. In addition, there are 4...
California University encourages professors to consider using e-textbooks instead of the traditional paper textbooks. Many courses...
California University encourages professors to consider using e-textbooks instead of the traditional paper textbooks. Many courses have adopted the new e-textbook option. Suppose that the random variable X represents the number of courses taken by a student during the Winter 20 semester at California University that provide an e-textbook option. The (partial) probability distribution for the random variable X is provided. X = # course with e-text option 0 1 2 3 4 5 Probability _____ _____ 0.30 0.25 0.15...
An elementary school is offering 3 language classes: one in Spanish, one in French, and one...
An elementary school is offering 3 language classes: one in Spanish, one in French, and one in German. These classes are open to any of the 99 students in the school. There are 38 in the Spanish class, 35 in the French class, and 17 in the German class. There are 13 students that are in both Spanish and French, 5 are in both Spanish and German, and 6 are in both French and German. In addition, there are 2...
In Mr. ERIZ’s class, the probability of student who likes Mathematics subject is 0.5 and the...
In Mr. ERIZ’s class, the probability of student who likes Mathematics subject is 0.5 and the probability who likes both Mathematics and Statistics subjects is 0.25. If one student is chosen at random, what is the probability that this student likes Statistics given that he/she also like Mathematics subject? If the probability of students who likes Statistics is 0.45, are the events ‘like Mathematics subject’ and ‘like Statistics subject’ independent? Justify your answer. (4 marks) Are the events ‘likes Mathematics’...
Dr. Granger is hoping to encourage Coker students who are taking math courses to visit the...
Dr. Granger is hoping to encourage Coker students who are taking math courses to visit the Center for Quantitative Literacy for math tutoring. She decides to conduct a study to find out what types of advertising or incentives might be effective. a. What is the population for this study? Select your answer from one of the following options. a. All students in MAT 203 b. A random selection of 100 Coker students c. All Coker students who are taking math...
In a stat class, there are 18 juniors and 10 seniors; 6 of the seniors are...
In a stat class, there are 18 juniors and 10 seniors; 6 of the seniors are females and, 12 of the juniors are males. a) Complete the following contingency table for this scenario. If a student is randomly chosen from this group: b) What is P(student is a junior)? c) What is P(student is a male and a junior)? d) What is P(student is a male or a senior)? e) What is the probability the student is a male if...
Students at Praline High are allowed to sign up for one English class each year. The...
Students at Praline High are allowed to sign up for one English class each year. The numbers of students signing up for various English classes for the next school year are given in the following table: Grade English I English II English III English IV Total 10th 60 165 20 15 260 11th 35 40 115 10 200 12th 10 25 90 145 270 Total 105 230 225 170 730 Part A: What is the probability that a student will...
Binomial probability: 1. Jasmine is taking a 20 question test for her driver's permit. Each question...
Binomial probability: 1. Jasmine is taking a 20 question test for her driver's permit. Each question has 4 choices and she guesses on each question (since she never studied her manual!). What is the probability that she gets exactly 16 questions correct? 2. Mr. Evans is a great EMT technician. He is able to save his patients 98% of the time. If he has 12 patients, what is the probability that exactly 2 are not saved? 3. The baker is...
MC0402: Suppose there are two events, A and B. The probability of event A is P(A)...
MC0402: Suppose there are two events, A and B. The probability of event A is P(A) = 0.3. The probability of event B is P(B) = 0.4. The probability of event A and B (both occurring) is P(A and B) = 0. Events A and B are: a. 40% b. 44% c. 56% d. 60% e. None of these a. Complementary events b. The entire sample space c. Independent events d. Mutually exclusive events e. None of these MC0802: Functional...