HOMEWORK 3
PROBLEM 1:
The demand for ice cream during the three summer months (June, July, and August) at All-Flavors Parlor
is estimated at 500, 600, and 400 20-gallon cartons, respectively. Two whol
EMIS / CSE 7370
Homework 5
Missiles and Inventory
1. From a lot of 10 missiles, 4 are selected at random and fired. If
the lot contains 3 defective missiles that will not fire, what is the
probability
Probability and Statistics for Scientists and Engineers
Discrete Probability
Distributions
Hypergeometric &
Poisson Distributions
Jerrell T. Stracener , Ph.D.
1
HYPERGEOMETRIC
DISTRIBUTION
Jerrell T.
PROBABILITY AND STATISTICS FOR SCIENTISTS AND
ENGINEERS
Special Continuous
Probability Distributions
Weibull Distribution
Jerrell T. Stracener, Ph.D.
1
x
x
x
1
x
e
f(x)
0
Weibull Distribution Probabil
Probability and Statistics for Scientists and Engineers
ProbabilityBasic Concepts and
Approaches
Jerrell T.Stracener Ph.D
1
Probability-Basic Concepts and Approaches
Basic Terminology & Notation
Bas
Probability and Statistics for Scientists and Engineers
ProbabilityCounting Techniques
Jerrell T.Stracener Ph.D
1
Probability-Counting Techniques
1) Product Rule
2) Tree Diagram
3) Permutations
4) Com
Probability and Statistics for Scientists and Engineers
Probability
Conditional Probability and
Bayes Theorem
Jerrell T.Stracener Ph.D
1
Conditional Probability
Definition
Basic Concept
Reduced Sampl
HOMEWORK 7
1) Index of Refraction
A 12-inch bar that is clamped at both ends is to be subjected to an increasing amount of stress until it
snaps. Let Y = the distance from the left end at which the br
HOMEWORK 4
1) Tires/Defective/Demo
In testing a certain kind of truck over rough terrain, it is found that 15% of the front wheel tires have
a blowout. What is the probability that of the next four tr
HOMEWORK 8
1) Bearing/Shaft Analysis
The mean external diameter of a shaft is S = 1.048 inches and the standard deviation is S = 0.0050
inches. The mean inside diameter of the mating bearing is b = 1.
HOMEWORK 5
1) Missiles
From a lot of 10 missiles, 4 are selected at random and fired. If the lot contains 3 defective missiles
that will not fire, what is the probability that
(a) 3 will fire?
(b) At