Tag: binomial distribution
MDM4U Solutions for Binomial Practice 2018-04-14
I just put these together. If you see a mistake, please message me!
MDM4U Binomial Distribution 2018-04-10
Here’s all the Binomial stuff. Please have it finished before class tomorrow.
MDM4U Binomial Distribution 2017-10-23
No video yet, but here is a note about the Binomial Distribution:
You’ll be practising tomorrow, page 385 #1-3, 5, 7, 10.
MDM4U Discrete Probability Distributions
Here’s what’ll be happening over the next few days:
Discrete Probability Distributions – note
Uniform Probability Distribution – note
Page 374 #1-8, 10, 11
Page 385 #1-3, 5, 10
Hypergeometric Distribution – note
Hypergeometric Probability Distribution Examples
Page 404 #1-4, 8, 10-12
Video help:
MDM4U More Binomial Distribution; beginning simulations 2016-04-18
We practised using binomial distributions using some textbook questions today (Page 386 #7, 8ab).
For homework you have Page 386 #10, and Page 406 #7-10.
We then spent about 30 minutes learning the basics of creating a dice simulation using a spreadsheet. Most people used Google Sheets. To generate a random die roll we used the formula
=randbetween(1,6)
We learned to sum cell values and fill formulas (by dragging the cursor or highlighting and pressing Ctrl+D).
Tomorrow we’ll continue with this work and develop some more complex simulations.
(Edit: Apparently I didn’t click the “Publish” button on this post, so it’s appearing just before noon on the 19th instead of 6pm on the 18th. Sorry folks!)
MDM4U Binomial Distribution 2016-04-15
Here’s a note about the binomial distribution:
For homework you only need to complete Page 385 #2,3.
MDM4U Binomial Distribution with Spreadsheets – 2015-11-20
We used Google Sheets or Excel to calculate Expected Value and individual probabilities for experiments which have a Binomial Distribution. We also graphed the distributions.
MDM4U Binomial Distribution Practice – 2015-11-18
More on Binomial Distribution. Page 385 #1, 3, 5, 7.
MDM4U Practising Expected Value – 2015-11-16
We worked some more on Expected Value, taking special notice of random variables with the Uniform Probability Distribution.
The Expected Value of a random variable is
$latex E(X)=\sum_{i=1}^{n}{P(x_i)\cdot x_i} $
If has a uniform distribution, for every outcome , so we can simplify the expected value:
$latex E(X)=\frac{1}{n}\sum_{i=1}^{n}{x_i} $
Need some practice? Try questions starting on page 375.
We started to talk really briefly about the Binomial Distribution – that’s the plan for tomorrow.