There are 12 red balls and 11 blue balls in a bowl. Without looking at the balls, a woman chooses them at random. How many balls must she choose to ensure that she has at least four balls of the same color? 1.1. There are 12 red balls and 11 blue balls in a bowl. Without glancing at the balls, a woman chooses them at random. How many balls must she choose to ensure that she has at least three blue balls?

There are 12 red balls and 11 blue balls in a bowl. Without looking at the balls, a woman chooses them at random. How many balls must she choose to ensure that she has at least four balls of the same color? 1.1. There are 12 red balls and 11 blue balls in a bowl. Without glancing at the balls, a woman chooses them at random. How many balls must she choose to ensure that she has at least three blue balls?

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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Suppose you are asked to arrange 10 books in a shelf. Three of them are Mathematics, 4 are English books, 2 are History books and the rest are Science books, assuming that books of the same subjects are identical. 1. How many arrangements are possible? 2. Show/draw at least 5 illustrations of these possible arrangements.
It is belleved that 20% of school teachers In Gqeberha own a car. 16 teachers from Gqeberha are chosen at random. Find the probablity that the number of those teachers who own a car Is at least 2 and at most 4. A. 0.2001 B. 0.2111 C. 0.2463 D. 0.6575
6. You and your friend decide to play a game at a carnival that costs you $1 to play. The game involves flipping two coins and rolling a 6-sided die. If you flip two heads and roll a 3 on the die you win $25. If you flip two heads and roll an even number, you win $10. If you flip two tails with any dice roll, you win $5. a. List all of the possible outcomes for this game (i.e., the sample space). b. Calculate your expected value for this game. Game Outcome Probability c. Is this game profitable over time? How do you know?
1. Draw a spinner with 3 or more sections that are not all the same size. 2. Your spinner is spun 1,000 times. Estimate the number of times you would expect the spinner to land on each section. Explain your reasoning. 3. A different spinner with only two sections is spun 1,000 times. It landed on one section 136 times and the other section 864 times. Draw a spinner that is likely to produce similar results if spun 1,000 times. Explain your reasoning.
2. Jeremy spun the spinners, shown below, twice. B G. W Which could be possible outcomes? A. RP, BW B. BY, RG C. GR, BP D. RR, BG
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probability and statistics
6. You and your friend decide to play a game at a carnival that costs you $1 to play. The game involves flipping two coins and rolling a 6-sided die. If you flip two heads and roll a 3 on the die you win $25. If you flip two heads and roll an even number, you win $10. If you flip two tails with any dice roll, you win $5. а. List all of the possible outcomes for this game (i.e., the sample space). b. Calculate your expected value for this game. Game Outcome Probability c. Is this game profitable over time? How do you know?
3. Three dice is thrown. a. How many different outcomes are possible? b. If you picked a certain sum as your lucky number, in how many ways could you get a sum of: b₁ : b₂ : b3 : b4 : bs : 4 3 17 18 20
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Find the Combination 11. From a standard deck of 52 cards, how many six-hand cards possible if there are at least three aces and three other cards? 2. Thirteen students apply for three scholarship slots. In how many ways can the scholarship be awarded?
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