17. The following are examples of mutually exclusive events except *OA. Events A and A'B. Events A and (BA')OC. Events (AB) and (AB')OD. Events A and (A U B)*18. Suppose A and B are events for which it is known that P(A) = 0.6, P(B) =0.7, and P(A B) =0.4. Which of the following statements is false?A. P(A U B) = 0.9B. P(BA) = 0.3C. P(A) = 0.4OD. P(AB) = 0.3Ⓡ19. Which of the following is not a legitimate assignment of probabilities? *A. The probability of getting a head in a toss of a fair coin is 12.B. The probability that you will pass the course is 0.5 and the probability that you willfail is 0.5.C. The probability of getting a grade of 1.0 in Stat 101Option 3D. The probability of getting 3 heads in tossing a coin three times is 1/8.

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Answered: 17. The following are examples of…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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1. Let A and B be two events such that ACB, then P(AB)= 1,2,3/Q1. (22 points)] This question consists of 11 paragraphs. In each part, circle the correct an a. P(A) d.0 b. P(A) c. P(B) 2. How many different four-digit numbers can be formed from the digits 1,2,3,4,5,6,7 such that the first digit 3 or 6 also you cannot repeat the digit. a. 240 b.48 c. 120 3. If A, B and C are mutually independent events and that P(A) = 0.3, P(B) = 0.2, P(C) = 0.4. The probability that at least one of the events occur is a. 0.336 c. 0.024 b.0.664 d. 0.976 e. None 4. A box contains 3 red balls and 5 black balls. Balls are drawn randomly one at a time with replacement from the box. The probability that the third red ball is the seventh ball drawn is. a. 0.169 b.0.282 c. 0.179 d. 0.121 e. None 5. A box contains 20 balls, 13 of them are red and the rest are blue. Three balls are drawn randomly without replacement. The probability of getting at least I blue ball is. a) 0.749 b) 0.251 c) 0.479 d) 0.521 a. 0.4 b.…
Question 1 A box contains 10 Red balls and 5 Blue balls. A person has been assigned to transfer 4 balls at random to a second box one ball at a time. a) What is the probability that all the balls in the 2nd box are all blue balls? b) Given that 2 Red balls have been picked up, what is the probability that the next 2 balls will also be Red? c) What is probability that the sequence of the transferred balls is {Blue, Red, Blue, and Red}?
4. The probability a red marble selected at random from a jar containing p red, q blue and r green marbles is------ r p+q+r p+q+r Option 3 Option 2 p+q+r Option 1
Choose the right answer quickly please
A) A computer system uses passwords that contain exactly 7 characters, and each character is 1 of the 3 lowercase letters (a, b, c) or 3 upper case letters (A, B, C) or the 5 odd digits (1, 3, 5, 7, 9). Let Ω denote the set of all possible passwords, and let A and B denote the events that consist of passwords with only letters or only integers, respectively. Determine the probability that a password contains all lowercase letters given that it contains only letters. Report the answer to 3 decimal places. B) A computer system uses passwords that contain exactly 5 characters, and each character is 1 of the 3 lowercase letters (a, b, c) or 3 upper case letters (A, B, C) or the 5 odd digits (1, 3, 5, 7, 9). Let Ω denote the set of all possible passwords, and let A and B denote the events that consist of passwords with only letters or only integers, respectively. Determine the probability that a password contains at least 1 uppercase letter given that it contains only letters. Report…
a) only II B) IV only NS) only I D) III and IV TO) only III
4. The probability that the first bus is late is . If the first bus is late, the probability of the second bus being late is otherwise it is (buses are either 13 on time or late, they are never early!). a) Complete the tree diagram. b) What is the probability of both buses being late? c) What is the probability of both buses being on time? d) What is the probability of at least one bus being on time? Late Late On Time Late On Time On Time First Bus Second Bus
question 10, 11 and 12 they are all multichoice please thank you !
b) Show that the multiplication law P(AB) P(A/B) P(B), established for two events, may be generalized to three events as follows; P(AOBOC) P(A/Bnc) P(B/C) P(C)
A card is randomly drawn from a deck of well-shuffled playing cards. Let event E be that the card is a king and event F be that the card is a diamond. A standard 52-card deck is split evenly into four suits of cards (hearts, diamonds, clubs, and spades). Each suit contains the cards ace, 2, 3.., 10, jack, queen, king. a) Find P(E) and P (E'). b) Find P(F) and P (F'). c) Find P(EUF).

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17. The following are examples of mutually exclusive events except * OA. Events A and A' B. Events A and (BA') C. Events (AB) and (AB') OD. Events A and (AUB)