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HOUSE MATHS 2011

HOUSE MATHS 2011

HOUSE MATHS 2011. Reigning Champions St Anne’s, JK and Kernick. Round 1: Fizz Buzz Round 2: Speed Round Round 3: Tangrams Round 4: Safari. PRACTICE. Multiples of 3 - POP Multiples of 8 - BUZZ Triangular numbers - TING

By avon
(204 views)

Chapter 1

Chapter 1

Chapter 1. Fundamentals of the Analysis of Algorithm Efficiency. Body of Knowledge Coverage: Basis Analysis (AL). Basis Analysis (AL) Asymptotic Analysis, empirical measurement. Differences among best, average, and worst case behaviors of an algorithm.

By abby
(298 views)

Patterns and Growth

Patterns and Growth

Patterns and Growth. John Hutchinson. Problem 1: How many handshakes?. Several people are in a room. Each person in the room shakes hands with every other person in the room. How many handshakes take place?. Is there a pattern?. Here’s one. Here’s another. What is:.

By allayna
(190 views)

Agile Estimation & Sizing

Agile Estimation & Sizing

Agile Estimation & Sizing. Introduction (v1.0 ). Today. Welcome Purpose Estimating & Sizing in Agile Points & Planning Poker Exercise 1 – Planning Poker Break Planning and Execution Exercise 2 – Estimating for Real Summary Q&A Evaluation. Welcome. Video recording.

By mandelina
(89 views)

Chapter 1

Chapter 1

Chapter 1. Fundamentals of the Analysis of Algorithm Efficiency. Introduction – What is an Algorithm? An algorithm is a sequence of unambiguous instructions for solving a problem, i.e., for obtaining a required output for any legitimate input in a finite amount of time.

By grace
(188 views)

Fibonacci Numbers and the Golden Ratio

Fibonacci Numbers and the Golden Ratio

Fibonacci Numbers and the Golden Ratio. What is the Golden Ratio ?. Well, before we answer that question let's examine an interesting sequence (or list) of numbers. Actually the series starts with 0, 1 but to make it easier we’ll just start with: 1, 1.

By demi
(214 views)

CLASSICISM

CLASSICISM

CLASSICISM. Ancient Greece & Rome 800 B.C – 450 A.D. Philosophy of Art. The arts present the universal idea of beauty through logic, order, reason and moderation. The purpose of the arts is to show perfection in human form and structure. Characteristics of the Arts.

By jun
(1050 views)

Sequences & Summation Notation 8.1

Sequences & Summation Notation 8.1

Sequences & Summation Notation 8.1. JMerrill, 2007 Revised 2008. Sequences In Elementary School…. 12. 12. 32. And…. 17. 12. Even. 12. 22. Sequences. SEQUENCE - a set of numbers, called terms, arranged in a particular order. . Sequences.

By jerrod
(508 views)

TEAM MATHS CHALLENGE 2011

TEAM MATHS CHALLENGE 2011

TEAM MATHS CHALLENGE 2011. Round 2. PRACTICE. Multiples of 4 - POP Square numbers - WOOF Fibonacci numbers - FIB [ Each number in the Fibonacci sequence is the sum of the previous two numbers - 1, 1, 2, 3, 5, ...]. ACTUAL. Triangular number - TING

By rocio
(153 views)

Science 100

Science 100

Science 100. Science 100 What are insects?. Science 200. Science 200 What is the solar system? . Science 300. Science 300 What are rocks and minerals?. Science 400. Science 400 What is electricity?. Science 500. Science 500

By torrance
(119 views)

2.1 Inductive Reasoning

2.1 Inductive Reasoning

2.1 Inductive Reasoning. Inductive reasoning is the process of observing data, recognizing patterns, and making generalizations based on those patterns . Conjecture is a generalization based on inductive reasoning. An example of inductive reasoning.

By veata
(180 views)

Binomial Forms

Binomial Forms

Binomial Forms. Expansion of Binomial Expressions. Polynomial Functions. Special Forms Difference of Squares (Conjugate Binomials) a 2 – b 2 = ( a – b)( a + b) Difference of n th Powers a n – b n = ( a – b)( a n–1 + a n–2 b + a n–3 b 2 + ... + a b n–1 + b n–1 ).

By dinesh
(132 views)

Choose Ohio First Scholarship Program Success in Mathematics The University of Akron

Choose Ohio First Scholarship Program Success in Mathematics The University of Akron

Choose Ohio First Scholarship Program Success in Mathematics The University of Akron. By: Clara Ditto, Joe Gaone , Christina Ward. The Golden Ratio. Fibonacci Sequence. 0, 1. 0 + 1 = 1. 0, 1 + 1 = 2. 0, 1, 1 + 2 = 3. 0, 1, 1, 2 + 3 = 5. 0, 1, 1, 2, 3 + 5 = 8.

By shakti
(136 views)

The Renaissances of the Twelfth Century

The Renaissances of the Twelfth Century

The Renaissances of the Twelfth Century. Literature and Philosophy. Aristotle, Logic, and Theology. Appeal of Aristotle Logic Drive to make faith reasonable Anselm’s ontological proof: Proslogion Abelard Sic et Non , Glosses on Porphyry (source 5.14) Averroes: called “the Commentator”

By euclid
(154 views)

Recursion

Recursion

Recursion. Recursion Recursion is the name given for expression anything in terms of itself. Recursive function is a function which calls itself until a particular condition is met. The factorial function

By urbain
(83 views)

Fibonacci Spiral Richard Kwong MAT 385

Fibonacci Spiral Richard Kwong MAT 385

Fibonacci Spiral Richard Kwong MAT 385. What is the Fibonacci Spiral?. The Fibonacci Spiral is created from the Fibonacci Sequence. The Fibonacci sequence is a mathematical succession of numbers in which each number is obtained by adding together the last 2 digits that came before it .

By yoland
(228 views)

Philosophy: The Big Questions Review

Philosophy: The Big Questions Review

Philosophy: The Big Questions Review. The Big Questions. What is a human? A person? Who Am I? Ethics: Good and Evil? What is happiness? What is the good life? Aesthetics – What is art? What is beauty? What is government – What’s the best way to organize society? What is a just society?.

By avari
(192 views)

Recursion

Recursion

Recursion. Lecture 6 CS2110 – Spring 2013. Recursion. Arises in three forms in computer science Recursion as a mathematical tool for defining a function in terms of its own value in a simpler case

By audi
(223 views)

Recursion and Recurrence Relations

Recursion and Recurrence Relations

Recursion and Recurrence Relations. An Introduction. Recursion. A technique of defining a function, a set or an algorithm in terms of itself is a “recursion”. For Example: Factorial !n=n X !(n-1), and !0=! 1=1 Fibonacci sequence f 0 =1, f 1 =1 and f k =f k-2 +f k-1 for k≥2 .

By phoebe
(102 views)

22C:19 Discrete Structures Sequence and Sums

22C:19 Discrete Structures Sequence and Sums

22C:19 Discrete Structures Sequence and Sums. Spring 2014 Sukumar Ghosh. Sequence. A sequence is an ordered list of elements. . Examples of Sequence. Examples of Sequence. Examples of Sequence. Not all sequences are arithmetic or geometric sequences. An example is Fibonacci sequence.

By alaire
(154 views)

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