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Chapter 2 Polynomial and Rational Functions
Chapter 2 Polynomial and Rational Functions

1-3 Reteaching
1-3 Reteaching

Fibonacci sequences and the golden ratio
Fibonacci sequences and the golden ratio

... Write some sequences on the board, look at next terms and nth terms. Try some arithmetic sequences, geometric sequences, quadratics, etc. Use some ‘tricky’ examples that could have been generated by more than one rule. Suggested examples: ...
ALL WORK (NEATLY ORGANIZED) IN A NOTEBOOK
ALL WORK (NEATLY ORGANIZED) IN A NOTEBOOK

Full text
Full text

... Further, the Fibonacci numbers can be used to generate such composition arrays [2], leading to the sequences A = {an} and 5 = {bn}9 where (an9 bn) is a safe pair in Wythoff's game [3], [4], [6]. We generalize to the Tribonacci numbers Tn9 where T0 = 0, Tx = T2 = 1, and Tn+3 = Tn+Z + Tn+1 + Tn. The T ...
Chapter 1
Chapter 1

Rational Numbers and Properties
Rational Numbers and Properties

PC-P.1
PC-P.1

MAT 371 - Test 1 Solution
MAT 371 - Test 1 Solution

... n=1 is Cauchy if for all  > 0 there exists N ∈ Z such that for all n, m ∈ Z such that n ≥ N and m ≥ N , |an − am | < . 2. State the following: (a) The least upper bound property Every non-empty set of real numbers which is bounded above has a least upper bound. (b) Bolzano-Weierstrass theorem Ever ...
Numbers Strand Lecture 1
Numbers Strand Lecture 1

Lecture 1: Introduction to complex algebra
Lecture 1: Introduction to complex algebra

... monotonic decreasing sequence of real numbers must either tend to −∞ or to a finite real number. The set of all rational numbers form an ordered field, but is not complete. This means that the limit of a sequence of rational numbers need not be a rational number. Cauchy and Dedekind showed that the ...
Full text
Full text

Geometry - Garnet Valley School District
Geometry - Garnet Valley School District

... II. More examples of multiple representations of patterns. A. Verbal/Visual/Numeric In each pattern, a specific number of toothpicks are used to create a pattern. Find the number of toothpicks in each figure and make a conjecture about the number of toothpicks needed to make the next figure. m ...
9.2 Summation Notation
9.2 Summation Notation

Cubic Formula
Cubic Formula

... Over the last several centuries, complex numbers have proved their usefulness in many other ways in mathematics. They are now viewed as being just as important as the real numbers are. ...
Stoichiometry
Stoichiometry

... simplest whole number ratio which conforms to the percentage composition. The Molecular Formula may be equal to the Empirical formula or a whole number multiple of the Empirical formula. Example: Glucose C6H12 O6 Molecular Weight = 180 g/mol The simplest whole number ratio of the elements is C1H2O1 ...
Document
Document

12.2 Arithmetic Sequences
12.2 Arithmetic Sequences

13.1 Arithmetic and Geometric Sequences
13.1 Arithmetic and Geometric Sequences

solutions for HW #6
solutions for HW #6

Full text
Full text

1.3 Exploring Real Numbers
1.3 Exploring Real Numbers

Document
Document

... numbers to the right of 0. Order Property for Real Numbers indicates how to use inequality signs (< , which means “less than”, and ...
Periods
Periods

Countable and Uncountable Sets
Countable and Uncountable Sets

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Hyperreal number

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