Week 2 Assignment
September 13, 2013
Week 2 Assignment
Chapter 4
Exercise 4.1
a) i=1n2i-1=i=0n-12i= 2n-1
b) i=1ni2i=2+n-12n+1
c) i=1nii!=n+1!-1
Answer:
A) Basis step: n=1 ,then 20=21-1, so 1=1 and we know the basis step is true.
Inductive: n=k , then
i=0k
Case Study Application Paper
Food Webs Case Study
The food webs case study introduces mathematical techniques used for many years, including simple and sophisticated graphing, and
how it relates to modern world computing and technology. Today, these mathe
MATH 221 Week 4 Lab
Calculating Binomial Probabilities
Open a new MINITAB worksheet.
We are interested in a binomial experiment with 10 trials. First, we will make the
probability of a success . Use MINITAB to calculate the probabilities for this
distri
Hemingway Code Hero
By
Angela
Josephine
CONTENTS
PART
1
hero
PART 2
PART 3
PART 4
works
PART 5
the background of Hemingway code
what do code heroes contain
is Santiago a code hero indeed?
code heroes in Hemingways other
our appreciations of code heroes
PA
Chapter 7 Exercises:
7.1.5a) For each of the following relations, determine whether the relation is reflexive, symmetric,
antisymmetric, or transitive.
R Z+xZ+whereaRbifa|b(reada divides b, as defined in Section 4.3)
The relation is reflexive, antisymmetr
* Ch. 4 of Discrete and Combinatorial Mathematics
*
* Exercise 4.1, problem 5a
* 5. Consider the following program segment (written in pseudocode):
for i := 1 to 123 do
for j := 1 to i do
print i * j
a) How many times is the print statement of the third l
Week 2 Assignment
September 13, 2013
Week 2 Assignment
Chapter 4
Exercise 4.1
2. Establish each of the following for all n 1 by the Principle of Mathematical Induction.
a) i=1n2i-1=i=0n-12i= 2n-1
b) i=1ni2i=2+n-12n+1
c) i=1nii!=n+1!-1
Answer:
A) Basis ste
Mth221 Week2
Exercise 4.1, problem 5a
for i := 1 to 123 do
for j := 1 to i do
print i * j
a) How many times is the print statement of the third line executed?
Since we have to count iterations starting from one until 123, the first count would be 1 then 3
* Ch. 4 of Discrete and Combinatorial Mathematics
*
* Exercise 4.1, problem 5a
* 5. Consider the following program segment (written in pseudocode):
for i := 1 to 123 do
for j := 1 to i do
print i * j
a) How many times is the print statement of the third l
MTH 221 Week 2 Individual Selected Textbook Exercises Copy and paste this link to get the
tutorial:\nhttp:/homeworkdaddy.com/PHOENIX/MTH/MTH221/MTH221Week2Individual
SelectedTextbookExercises.html /dp11i9uvzjqmt.cloudfront.net/2/images/uploadflashcards/48
Dairy Cow/Milk Production
Math 221 Final Project
October, 22, 2000
T. Lock
Dairy Cow/Milk Production
Math 221 Final Project
October, 22, 2000
T. Lock
For the purposes of this paper, 50 Holstein dairy cows were chosen for study by assigning a
number to eac
well its in if p then q format
to negate it, change it into p and not q
so.
I will solve a, u do b
The coefficients of a polynomial equation are real, OR the equation has imaginary solutions and imaginary
solutions Do NOT come in conjugate pairs
My desired item is a RV
In 12 years it will cost about $8000
My interest rate is 5%
P= Principal amount needed
A= Amount desired item will cost in 12 years
r= Interest rate
n= Number of years
P=A(1+r)-n
P=8000(1+.05)-12
P=8000(1.05)-12
P=8000/ 1.79585
P=4
Compounded Semiannual Interest
1
Compounded Semiannual Interest
In this paper we are given three problems to figure out. Two of these problems entail the
use of compound interest, with the other problem dividing two polynomials. Through this paper
we will
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MAT 221 Week 4 Assignment Financial
Polynomials
Mathematics - Discrete Mathematics
Financial Polynomials
Read the following instructions in order to complete this assignment, and review the example of
how to com
MAT 221 Week 4 Assignment 4 Financial Polynomials
http:/www.homeworkmade.com/products.php?product=MAT-221-Week-4Assignment-4-Financial-Polynomials
Financial Polynomials
Read the following instructions in order to complete this assignment, and review the e
MAT 221 Week 3 - Discussion Question 1
body preview (119 words)
xxxxx xxxxxxx xx algorithm whose growth xxxxxxxxxxxx with each xxxxxxxxxx xxxxxxx xx xxx xxxxx data xxxx xxx xxxxxxxxx time of xx
O(3N) function xxxx xxxxxxx xxxxxx xxxx large.
xxxxx xxx prog