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Math 1A Homepage
... 1A Assignments

Math 10 Homepage
... Math 10 Lab Page

... Math 10 Resources
...... Resources By Chapter

... 10 Homework Assign






Math 10/11 Calculator Instructions for use by instructors or students

Technology Resources


Prior Quarters


Information at Links
Below is OUTDATED
and will be updated
when I teach these
courses again.

Math 10 2007-8
... 10 HW Assignments

... Math 10 Calculator

... Math 10 Project


Math 1B Homepage
... 1B Assignments

Math 1C
..... 1C Assignments
.
Math 114
... 114 Assignments

Math 51
..... 51 Assignments

Math 22
.. 22 Assignments W06

Math 11
... 11 Assignments

... Math 11 Lab Page

... M11 Calculator Page


Math 49A
...49A Assignments


Math 49B
...49B Assignments


Math 10 Probability



CHAPTER 3 NOTES: Introduction to Probability
http://nebula.deanza.edu/~bloom/Math10/M10_Ch3ProbabilityNotes2009Smr.pdf


CHAPTER 4 NOTES: Discrete Probability Distributions
http://nebula.deanza.edu/~bloom/Math10/M10DiscreteDistrNotes2008F.pdf

Solutions to Ch 4 Homework problems #38, 39, 40
Discrete: http://nebula.deanza.edu/~bloom/Math10/DiscreteProbPractAns.doc
Solutions to Ch 4 Homework problems #43
Geometric: http://nebula.deanza.edu/~bloom/Math10/GeometPractAns.doc

Calculator: Binomial Distribution on the TI 83,83+,84+,86,89:
TI-83 and 84, press 2nd DISTR
TI-86 press 2nd MATH MORE and then press F key corresponding to STAT menu on screen; then press F2:DISTR
TI-89 press APPS; pPress 1: FlashApps; highlight Stats/List Editor press
ENTER F5: Distr
pdf stands for probability distribution function; gives probability P(x = r)
cdf stands for cumulative distribution function; gives probability P(x < r)
Specific instructions are in the table below:
TI 83, 84 TI 86
P(x = r) binompdf(n,p,r) bipdf(n,p,r)
P(x < r) binomcdf(n,p,r) bicdf(n,p,r)
P(x < r) binomcdf(n,p,r - 1) bicdf(n,p,r - 1)
P(x > r) 1 - binomcdf(n,p,r) 1 - bicdf(n,p,r)
P(x > r) 1 - binomcdf(n,p,r - 1) 1 - bicdf(n,p,r - 1)


OPTIONAL REVIEW: ADDITIONAL MIXED PRACTICE PROBLEMS
for Probability Rules, Discrete, Binomial,Geometric Distributions:

Probability Practice Problems (Carol's Sweet Shop)

http://facultyfiles.deanza.edu/gems/bloomroberta/Carolsweetshop.doc
Problems 1 thru 8 are for using probability rules (Ch 3)
Problem 28 is a tree (Ch 3)
Problems 9 thru 16 are contingency tables(Ch 3 Illowsky/Dean)
Problems 22 thru 24 are discrete probability distributions (Ch 4)
Problems 19 thru 21 & 25 thru 27 are binomial distribution (Ch 4)
Problems 17 thru 18 are geometric distribution
(There are no Poisson practice problems.)
Solutions:
http://nebula.deanza.edu/~bloom/Math10/M10sweetshopans1.GIF
http://nebula.deanza.edu/~bloom/Math10/M10sweetshopans2.GIF
http://nebula.deanza.edu/~bloom/Math10/M10sweetshopans3.GIF
http://nebula.deanza.edu/~bloom/Math10/M10sweetshopans4.GIF


Ch. 5 UNIFORM Distribution
There are no webnotes; take notes in class & read the textbook.
Additional example: http://nebula.deanza.edu/~bloom/Math10/M10UniformDistrExample.pdf


Ch. 5 EXPONENTIAL Distribution
There are no webnotes; take notes in class & read the textbook.
Additional example: http://sofia.fhda.edu/gallery/statistics/lessons/lesson05-3.html


CH. 6 NORMAL Distribution Worksheet
http://nebula.deanza.edu/~bloom/Math10/M10NormalDistWorksheet2008F.pdf


CH. 7 CENTRAL LIMIT THEOREM
Ch. 7 Notes http://nebula.deanza.edu/~bloom/Math10/M10CLTNotesF2008.pdf

Videos of Central Limit Theorem problems: Probability for sample means (averages)
Original Distribution Unknown, mu, sigma given
http://www.deanza.edu/bmc/ppts/clt71/#
Original Distribution Uniform, you need to calculate mu and sigma:
http://www.deanza.edu/bmc/ppts/clt72/#

Graphical Example of the Central Limit Theorem
See how the shape of the distribution of sample means becomes becomes more normally
distributed and more concentrated about the mean as the sample size increases
http://www.statisticalengineering.com/central_limit_theorem.htm


UNIFORM, EXPONENTIAL, NORMAL, NORMAL with CLT
Continuous Distributions Summary

Table summarizing key points about problems involving the Uniform, Exponential, Normal, and Normal with CLT distributions

Return to Resources Page: http://faculty.deanza.edu/bloomroberta/stories/storyReader$101
 Updated Saturday, July 4, 2009 at 10:30:34 AM by Roberta Bloom - bloomroberta@fhda.edu
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