O Morning vibes - Chill mix muA Assignment 3 Checking/Introduc ×O MAGIC! - Rude (Official I XA A X3 Answer in Statistics and Probabili x+A classroom.google.com/u/0/c/MzkOMTg2MTExMDQ1/m/NDEwMjk4NzgzOTM1/detailsP 04-Probability conditional and Bayes.pptxOpen with Google SlidesAssignment2. A bin of 50 manufactured parts contains 3 defective parts and 47non-defective parts. A sample of 6 parts is selected withoutreplacement. That is, each part can be selected only once, and thesample is a subset of the 50 parts.a.)How many different samples are there of size 6 that contain exactly 2defective parts?b.)What is the probability that exactly 2 defective parts are selected in thesample?Activate WindowsGo to Settings to activate Windows.Page 21I 22+6:18 PM29°C10/10/2021出

We want to find number of different sample for exactly 2 defective from 6 sample and also find…

Answered: Assignment 2. A bin of 50 manufactured…

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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3. A box has 6 black, 4 red, 2 white and 3 blue shirts. Two shirts are picked at random, find the probability of drawing 1 black shirt and 1 white shirt? a. 4/35 b. 12/15 c. 8/15 d. 8/35
9500 students are enrolled in a community college. Of 9500, 3350 have a Visa, 2200 have a MasterCard, and 860 have both credit cards. Find the probability that a student selected randomly: Has only Visa Card. Has both Visa and a MasterCard. Has exactly one of the card. Has neither a Visa nor a MasterCard Draw the Venn diagram. Note! Please explain answer with each step and explaine full answer..
Two dice are rolled one after the other. Construct a sample space and determine the probability that the sum of the dots on the dice total 9 if the first die is a 3.
d) Suppose we want to pick two numbers from {1,2, ..,100} randomly. What is the probability that the sum of the two picked numbers is divisible by 5.
A child is playing with number blocks. She has nine blocks, numbered 1 through 9. a) If she selects three blocks at random from the nine blocks and puts them to the side, what is the probability that she selects the 1, 2, and the 3? b) If she selects three blocks at random from the nine blocks, and lines them up to make a three digit number, how many possible three-digit numbers are there?
A box contains 5 black, 4 green, 5 yellow and 6 blue balls. A ball is selected at random, what is the probability that the selected ball is blue or green? O a. 9/20 O b. 1/2 O c. 3/4 O d. 11/20
A bag contains 3 red and 2 black balls. If a simple random sample of 2 balls is selected, what is the probability of selecting a red ball and a black in any order? A. 6/25 B. 2/25 C. 2/5 D. 3/5
A coin is flipped twice. Using “H” to denote heads and “T” to denote tails, write the sample space. What is the probability of getting one head and one tail?
Assume that when silts with smartphones are randomly selected 37% use them in meetings or class. IF 6 adult smartphone users are randomly selected, find the probability that exactly 4 of them use their smartphones in meetings or classes.
1. A bag contains 3 black balls and 5 white balls. Paul picks a ball at random from the bag and replaces it back in the bag. He mixes the balls in the bag and then picks another ball at random from the bag. a) Construct a probability tree of the problem. b) Calculate the probability that Paul picks two black balls
A batch of parts contains 80 parts from batangas supplier of engine and 120 parts from a supplier of engine in bulacan. If five parts are selected randomly and without replacement, find the probability that: atleast one part in the supplier from Batangas.
Alice has a garden containing 9 carnations, 12 roses, and 6 dahlias. Alice randomly selects 6 of these flowers to give to her math teacher. Let X = the number of the selected flowers which are roses.a. a) How many possible ways are there to select the 6 out of 27 flowers (order does not matter) without replacement? b. What is the probability that X = 6 c. What is the probability that X=3? d. What is the probability that X > 3? e. What is the expected value of X? f. What is the standard deviation of X? g. What is the probability that X is within 1.0 standard deviation of its expected value? h. What is the probability that X = 2.6667? Add any comments below.

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