Statistics > QUESTIONS & ANSWERS > Statistics questions and answers. Proved for A grades (All)

Statistics questions and answers. Proved for A grades

Document Content and Description Below

Q.2 An urn contains 5 red, 6 blue and 8 green balls. 3 balls are randomly selected from the urn, find the probability that they are all of the same color if: (5 marks ) (a) the balls are drawn witho... ut replacement; (b) the balls are drawn with replacement. Ans) a) There are 3 ways to have same color P(R) p(R) p(R) + p (b) p(b) p(b) + p(G) p(G) p(G) = [(5/19)*(4/18)*(3/17)] + [(6/19)*(5/18)*(4/17)]+ [(8/19)*(7/18)*(6/17)] = 516/5814 b) There are 3 ways to have same color P(R) p(R) p(R) + p (b) p(b) p(b) + p(G) p(G) p(G) = (5/19)3 + (6/19)3 + (8/19)3 = 853/6859 Q.3 Find the probability mass function and the cumulative distribution function for getting 3 when the dice are thrown.(5 marks) The possibilities for getting face 3 are no ‘3’ , one ‘3’ and two ‘3’s Therefore P( no ‘3’) = 25/36, p( one 3) = 10/36 p( two 3) = 1/36 F(x) = ∑ p( X < x) F (0) = p(0) = 25/36 F(1) = p(0) + p(1) = 25/36 + 10/36 = 35/36 F(2) = p(2) + F(1) = 1/36 + 35/36 = 1 [Show More]

Last updated: 2 years ago

Preview 1 out of 5 pages

Buy Now

Instant download

We Accept:

We Accept
document-preview

Buy this document to get the full access instantly

Instant Download Access after purchase

Buy Now

Instant download

We Accept:

We Accept

Reviews( 0 )

$10.00

Buy Now

We Accept:

We Accept

Instant download

Can't find what you want? Try our AI powered Search

62
0

Document information


Connected school, study & course


About the document


Uploaded On

Jul 31, 2021

Number of pages

5

Written in

Seller


seller-icon
A grade master

Member since 4 years

39 Documents Sold

Reviews Received
0
0
0
0
2
Additional information

This document has been written for:

Uploaded

Jul 31, 2021

Downloads

 0

Views

 62

Document Keyword Tags

More From A grade master

View all A grade master's documents »

$10.00
What is Scholarfriends

In Scholarfriends, a student can earn by offering help to other student. Students can help other students with materials by upploading their notes and earn money.

We are here to help

We're available through e-mail, Twitter, Facebook, and live chat.
 FAQ
 Questions? Leave a message!

Follow us on
 Twitter

Copyright © Scholarfriends · High quality services·