Whenyou see the words 'given that' in a probability problem, you know immediately that it is a problem involving:A. Simple ProbabilityB. Conditional ProbabilityC. Probability with CombinationsOD. Expected Value

Here, in probability problem when we see words given that.

Answered: When you see the words 'given that' in…

A First Course in Probability (10th Edition)

10th Edition

ISBN:9780134753119

Author:Sheldon Ross

Publisher:Sheldon Ross

Chapter1: Combinatorial Analysis

Section: Chapter Questions

Problem 1.1P: a. How many different 7-place license plates are possible if the first 2 places are for letters and...

See similar textbooks

Similar questions

Suppose you were planning a trip to the Disney World next year. You found the probability of going the Disney World next year is as follows: Number of trips 0 Probability 0.6 0.2 0.1 0.05 0.05 After searching online, you found buying a regular ticket when you get there: Costs $50 per ticket What would be the expected costs? 1 2 3 4
Three CDs are drawn randomly in succession without replacement from a collection consisting of 5 jazz CDs and 4 classical CDs. What is the probability that the 3 CDs are 2 jazz and 1 classical?
If ?(? ∪ ?) = 0.64 and Event A and B are mutually exclusive, which of the following could be possible probabilities for A and B? a. ?(?)=0.64 , ?(?)=0.64 b. ?(?)=0.8 , ?(?)=0.8 c. ?(?)=0.42 , ?(?)=0.22 d. ?(?)=0.8 , ?(?)=0.16
If a probability of an event is 1, What does 1 indicate? a. The event may or may not occur b. None of these c. The event will always occur d. The event will not occur
For each of these problems, you need to a) translate each sentence into probability notation, then b) determine if the specified events are independent. You must show work for independence. 1. The probability that a person plays on a high school basketball team is .031. The probability that a person plays on a high school baseball team is .04. The probability that a person plays on a high school baseball team and a high school basketball team is .017. Determine if the events "plays on a high school basketball team" and "plays on a high school baseball team" are independent events. 2. The probability that a person likes the superhero Iron Man is .46. The probability that a person likes the superhero Captain America is .58. The probability that a person likes the superhero Captain America given that the person likes the superhero Iron Man is .46. Determine if the events "likes Iron Man" and "likes Captain America" are independent events. 3. The probability that a person likes the…
Consider two events A and B. The probability for event A is P(A) = 0.52. Suppose P(B|A) = 0.65 and P(B|AC) = 0.45. a. Find P(AC). b. Find P(An B). c. Find P(An B). d. Construct a probability tree diagram. See the diagram on pages 50 and 52 of the course packet. Find P(B). Find P(A/B). Are A and B mutually exclusive? Why or why not? Are A and B independent? Why or why not? U e. f. g. h.
1. Use this table for the following questions: Female Male TotalShort Hair 20 40 60 Long Hair 30 10 40 Total 50 50 100 a. Complete a total probability table.b. Complete a row probability tablec. Complete a column probability table.d. The probability that a student does not have long hair. _________e. The probability that a student is male or has short hair. ________f. The probability that a student is a female and has long hair. _________g. The probability that a student is male, given that the student has long hair. _________h. The probability that a student has long hair, given that the student is male. _________i. Of all the female students, the probability that a student has short hair. ________j. Of all students with long hair, the probability that a student is female. _________k. The probability that a student is female or has long hair.…
Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.19, the probability that "she's up all night for good fun" is 0.44, and the probability that "she's up all night 'til the sun" is 0.48, what's the probability that "she's up all night 'til the sun" AND "she's up all night for good fun"?
Given the probability that "she's up all night 'til the sun" OR "she's up all night for good fun" is 0.38, the probability that "she's up all night for good fun" is 0.44, and the probability that "she's up all night 'til the sun" is 0.33, what's the probability that "she's up all night 'til the sun" AND "she's up all night for good fun"? Round to 2 decimal places as needed.

Recommended textbooks for you

A First Course in Probability (10th Edition)

Probability

ISBN:

9780134753119

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability

Probability

ISBN:

9780321794772

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability (10th Edition)

Probability

ISBN:

9780134753119

Author:

Sheldon Ross

Publisher:

PEARSON

A First Course in Probability

Probability

ISBN:

9780321794772

Author:

Sheldon Ross

Publisher:

PEARSON

SEE MORE TEXTBOOKS

When you see the words 'given that' in a probability problem, you know immediately that it is a problem involving: A. Simple Probability B. Conditional Probability C. Probability with Combinations OD. Expected Value