Part 1: Say whether the situation involves Independent or Dependent events, and explain why.1.I roll two fair six-sided dice, and get a2 and a 5.2. I'm dealt two cards from a standarddeck of cards, and get a 2 and a 5.

Independent events: Two events are independent if the occurrence of one event does not affect the…

Answered: Part 1: Say whether the situation…

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...

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Abag contains 4 yellow balls, 5 red balls and 6 blue balls PartA: What is the probability of picking a yellow bal from the bag? Part B what is the probability of picking a blue bal from the bag? Part C What is the probability of picking a yellow ball and then a blue ball after replacement? Determine if the two events are independent events.
What is the probability of a dice showing a 1 or 5?
You are rolling two dice, one red and one green. Now suppose we only care about sum of the dice. What are the different outcomes and their frequencies?
The map below shows the percentage change in housing prices from June 2014 to June 2015 in each of nine regions (U.S. Census divisions).+ Pacific 7.68 Mountain 7.17 West North Central 3.91 West South Central 6.92 East North Central 4.51 East South Central 4.88 Middle Atlantic 1.72 South Atlantic 6.12 New England 3.18 by You are choosing a region of the country to move to. Let E be the event that the region you choose saw a increase in housing prices of 4% or more, and let F be the event that the region you choose is on the east coast. Describe the event of EU F in words. You choose a region that saw an increase in housing prices of 4% or more or is on the east coast. You choose a region that saw a increase in housing prices of 4% or more and is on the east coast. List the outcomes of E UF. OEUF = {Pacific, Mountain, South Atlantic} EUF = {East North Central, South Atlantic, West North Central, Mountain, Pacific} EUF = {New England, Middle Atlantic, East North Central} EUF = {East North…
8. PROBLEM SOLVING Your friend has two standard decks of 52 playing cards and asks you to randomly draw one card from each deck. What is the probability that you will draw two spades?
There is a game of chance called "Lightning Dice" at a charity carnival. It costs $2 to play. The player then rolls 4 dice. If the player rolls 3 or more sixes, then the player wins $30. Otherwise, the player wins nothing. How much can you expect to gain or lose if you play this game 68 times?
An experiment is rolling two fair dice. What is the probability that the sum is 6?
Roll two dice and observe the numbers coming up. Define two events by: A="the sum is six," and B-"the numbers are not equal." Find and compare P(B) and P(BIA).
a pair of dice is rolled once. Suppose that you lose 9$ if the dice sum to 5 and win 10$ if the dice sum to 11 or 8. How much should you win or lose if any other number turns up in order for the game to be fair?
Activity #4: PROBABILITY Read and analyze the problems, show your solution, and box the answer. 1. What would be the probability of a. picking a black card at random from a standard deck of 52 cards? b. picking a face card (i.e. a king, queen, or jack)? c. not picking a face card? 2. What is the probability of rolling, on a fair dice: a. a 3? b. an even number? c. zero? d. a number greater than 4? e. a number lying between 0 and 72 f. a multiple of 3 given that an even number was drawn? 3. A standard deck of playing cards is well shuffled and from it, you are given two cards. You can have 0, 1, or 2 aces: three possibilities altogether. So, the probability that you have two aces is equal to 1/3. What is flawed about this argument? 4. You shuffle a deck of playing card, and then start turning the cards one at a time. The first one is black. The second one is also a black card. So is the third, and this happens up to the 10th card. You start thinking, "the next one will likely be red!"…
Maria plays basketball and is a 64% free throw shooter (meaning on average she hits 64 of 100 free throws). Maria attempts five free throw shots in a typical game. During a 25-game season, Maria had a game in which she attempted five free throws and hit all five of them. Do you think she had a "hot" day, or was it just chance? Explain your reasoning. .……... Is the streak surprising? Explain. Select the correct choice below and fill in the answer box(es) within your choice. (Round to two decimal places as needed.) A. The probability that she made five free throw tosses out of five is OB. The probability that she made five free throw tosses out of five is OC. The probability that she made five free throw tosses out of five is D. The probability that she made five free throw tosses out of five is which makes it very surprising. and the probability of it happening at least once in the season is which is very unlikely regardless of the number of games in the season. which is likely to…
A child rolls 7 standard dice of different colors and records the numbers showing. Find the number of different outcomes

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Part 1: Say whether the situation involves Independent or Dependent events, and explain why. 1. I roll two fair six-sided dice, and get a 2 and a 5. 2. I'm dealt two cards from a standard. deck of cards, and get a 2 and a 5.