# 'Natural number' presentation slideshows

## Introductory Algebra Glossary

Introductory Algebra Glossary. Unit One of Nine Units. Introduction. WELCOME Using the Introductory Algebra Glossary is simple. Click thru the slide show and check your knowledge of definitions before you display them. natural numbers . The numbers used for counting:

By Samuel
(259 views)

## Mathematical Problems & Inquiry in Mathematics

Mathematical Problems & Inquiry in Mathematics. AME Tenth Anniversary Meeting May 29 2004 A/P Peter Pang Department of Mathematics and University Scholars Programme, NUS. Four Important Concepts. Specificity Generality Specialization Generalization. D. F. 3. 7.

By Lucy
(256 views)

## Logarithmic Functions

Logarithmic Functions. Exponentiation: The third power of some number ‘b’ is the product of 3 factors of ‘b’. More generally, raising ‘b’ to the n-th power (n is a natural number) is done by multiplying n factors. The idea of logarithms is to reverse the operation of exponentiation.

By nuala
(155 views)

## 3.1 Exponential Functions and their Graphs

3.1 Exponential Functions and their Graphs. Students will recognize and evaluate exponential functions with base a. Students will graph exponential functions. Students will recognize, evaluate, and graph exponential functions with base e.

By ross
(115 views)

## 4.4 Clock Arithmetic and Modular Systems

4.4 Clock Arithmetic and Modular Systems. A mathematical system has a set of elements, one or more operations for combining those elements, and one or more relations for comparing those elements. A clock can demonstrate a mathematical system. Add by moving in a clockwise direction. 0. 1. 11.

By ted
(441 views)

## A Brief Summary for Exam 2

A Brief Summary for Exam 2. Subject Topics Mathematical Induction & Recursion (sections 3.1 - 3.5) Sequence and summation Definitions (lower/upper limits, double summation) Useful sequences and their summations (arithmetic, geometric, Fibonacci) Induction

By alder
(97 views)

## Chapter 15

Chapter 15. P , NP , and Cook’s Theorem. Computability Theory. Establishes whether decision problems are (only) theoretically decidable, i.e., decides whether each solvable problem has a practical solution that can be solved efficiently

By taite
(126 views)

## The Real Number System

The Real Number System. Real Numbers. The set of all rational and the set of all irrational numbers together make up the set of real numbers. Any and all kinds of numbers fall under real numbers. Rational Numbers.

By tavi
(89 views)

## Certifying Compilation for Standard ML in a Type Analysis Framework

3. 3. 3. 4. 4. 4. 5. 5. 5. 3. 3. 4. 4. 5. 5. 3. 3. 3. 4. 4. 4. 5. 5. 5. Certifying Compilation for Standard ML in a Type Analysis Framework. Leaf Petersen Carnegie Mellon University. Motivation. Types. Types capture facts about programs.

By mayten
(80 views)

## Lecture 16 Deterministic Turing Machine (DTM)

tape. head. Finite Control. Lecture 16 Deterministic Turing Machine (DTM). e. p. h. B. a. l. a.

By waite
(55 views)

## Proof Methods , , ~ , , 

Proof Methods , , ~ , , . Purpose of Section:Most theorems in mathematics take the form of an implication P  Q or as a biconditional

By karis
(148 views)

## 5.1 DERIVATIVES OF EXPONENTIAL FUNCTIONS

5.1 DERIVATIVES OF EXPONENTIAL FUNCTIONS. By: Rafal, Paola , Mujahid. RECALL:. y=e x (exponential function) LOGARITHM FUNCTION IS THE INVERSE EX1: y=log 4 x y=4 x Therefore y=e x y=log e x. IN THIS SECTION:.

By teva
(192 views)

## Hawkes Learning Systems: College Algebra

Hawkes Learning Systems: College Algebra. Section 1.4a: Properties of Radicals. Objectives. Roots and radical notation. Simplifying radical expressions. Roots and Radical Notation. n th Roots and Radical Notation

By cleary
(134 views)

## Ramsey theory for graphs By Zhixuan Li

Ramsey theory for graphs By Zhixuan Li. Combinatorics Ramsey theory . Frank Plumpton Ramsey. a precocious British mathematician, philosopher and economist

By blaine
(188 views)

## Pure Mathematics – Quantity

Pure Mathematics – Quantity.

By alda
(107 views)

## PRIME QUADRUPLETS Mathematics Number Theory

By Megan Duke – Muskingum University. PRIME QUADRUPLETS Mathematics Number Theory. Review . Prime – a natural number great than 1 that has no positive divisors other than 1 and itself. Quadruplet – a grouping of 4. What is a prime quadruplet?.

By tender
(125 views)

## Counting Methods & Basic Probability

Counting Methods & Basic Probability. Thinking Mathematically by Blitzer Sections 11.1 – 11.4. Lottery winners Weather forecasters Stock market brokers and investors Life/health insurance actuaries The mathematics of risk is called probability and it can be useful to

By sage
(100 views)

## Section 2.1

Section 2.1. Operations With Numbers. Number Sets. Natural numbers -> 1, 2, 3, … Whole numbers -> 0, 1, 2, 3, … Integers -> …, -3, -2, -1, 0, 1, 2, 3, … Rational numbers -> (p/q), where p and q are integers and q ≠ 0.

By cricket
(98 views)

## Kripke: Outline …(1975)

Kripke: Outline …(1975) First improtant decision: the theory is about sentences, not about propositions. Like Tarski, not like Barwise & Etchemendy. *** A variant of the Liar: More than half of Nixon’s assertions about Watergate are false. (Said by Jones.)

By farrah
(95 views)

## Authoritative Sources in a Hyperlinked environment

Authoritative Sources in a Hyperlinked environment . Presented by, Lokesh Chikkakempanna. Agenda. Introduction. Central Issue. Queries. Constructing a focused subgraph . Computing hubs and authorities. Extracting authorities and hubs. Similar page queries. conclusion. Introduction.

By emilia
(68 views)

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