'Triangular numbers' presentation slideshows

The Pythagorean View on Problems of Periodicity in Modern Science

742 views • 50 slides

“More Really Cool Things Happening in Pascal’s Triangle”

“More Really Cool Things Happening in Pascal’s Triangle”. Jim Olsen Western Illinois University. Outline. 0. What kind of session will this be? Review of some points from the first talk on Pascal’s Triangle and Counting Toothpicks in the Twelve Days of Christmas Tetrahedron

584 views • 47 slides

Presented by Carolyn L. White Houston Independent School District Rice University School Mathematics Project, Houston

Using Coconuts, Rutabagas, and Bonacci Numbers to Develop Mathematical Concepts. Presented by Carolyn L. White Houston Independent School District Rice University School Mathematics Project, Houston Texas. Overview of Classroom Adventure. Select the book for use in the class.

611 views • 40 slides

“More Really Cool Things Happening in Pascal’s Triangle – Part III”

“More Really Cool Things Happening in Pascal’s Triangle – Part III”. Jim Olsen Western Illinois University. Outline. 0. What kind of session will this be? Review of some points from the first two talks on Pascal’s Triangle Look in higher dimensions.

587 views • 39 slides

MATHCOUNTS TOOLBOX Facts, Formulas and Tricks

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794 views • 24 slides

Simple Linear Patterns

Simple Linear Patterns using diagrams and tables. National 4 EF 1.1e. Square Numbers. Triangular Numbers. www.mathsrevision.com. Simple Linear Patterns. Harder Linear Patterns. 3cm. 5cm. 4cm. 2cm. National 4 EF 1.1e. Starter Questions. Q1. Calculate Area and perimeter.

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310 views • 19 slides

Sequences, Series, and the Golden Ratio

349 views • 19 slides

Sequences, Series, and the Golden Ratio

331 views • 19 slides

Stepping Stone Game

1.15k views • 18 slides

Finding the n th Term Mathematical Modeling

Finding the n th Term Mathematical Modeling. Notes 8. Essential Learnings. Students will understand and be able to determine the function rule for a sequence. Students will understand and be able to model mathematical problems. Vocabulary.

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The Pythagoras Philosophy

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TRIANGULAR NUMBERS

828 views • 10 slides

2.4 Mathematical Modeling

2.4 Mathematical Modeling. Objectives: I CAN apply inductive reasoning to finding patterns. I CAN apply mathematical models to problem solving. Serra - Discovering Geometry Chapter 2: Reasoning in Geometry. Party Handshakes.

426 views • 9 slides

Gottfried Wilhelm Leibniz (1646-1716)

Gottfried Wilhelm Leibniz (1646-1716). Born July 1, 1646, in Leipzig 1661, entered University of Leipzig (as a law student) 1663, baccalaureate thesis, De Principio Individui (`On the Principle of the Individual') 1667, entered the service of the Baron of Boineburg

907 views • 8 slides

Inductive Reasoning & Conjecture

Inductive Reasoning & Conjecture . What is a Conjecture ? What is inductive reasoning?. Definitions. A conjecture is an educated guess based on known information. It is made based on past observations.

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373 views • 8 slides

HOUSE MATHS 2011

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f ( x ) = ax + b

y. f ( x ) = ax + b. f 1. A. B. C. f 2. E. F. D. x. x. x 2. x 1. Total sum. Value i n row. L-sum. Value in any row, x and column, y. Total sum. Total sum of any row, x to column y. X= row # Y = column #. Value in any column, y and row x. Value in column. Total sum.

107 views • 3 slides