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MOVE IT Math™ ALL KIDS CAN LEARN ARITHMETIC Research Based Math Program Since 1974, thousands of children in classes using MOVE IT Math™ have learned arithmetic and done so years in advance of children locked into any of the major textbook series for elementary school math, including those published by Harcourt School Publishers, Houghton Mifflin, MacMillan McGraw-Hill, Saxon, Scott Foresman-Addison Wesley (enVision MATH), and the University of Chicago School Math Project (Everyday Math). They all stifle children’s mathematical growth with their sluggish, mind-numbing development of addition, subtraction, multiplication, and division of whole numbers with huge percentages of children still “not getting it.” Not rectifying this issue alone could cost the nation $75 trillion (not billion) over the next 80 years! While governor of Texas (1991-1995), Ann Richards said “MOVE IT Math is a quantum leap ahead of traditional math instruction now taught in Texas classrooms.... Nothing changed! No fees or registration required! | Page 1 | Page 2 | < Back

Connecting to Math in Real Life By Wendy Petti Who needs math games when a world of meaningful real-life fun is beckoning? It's easy and rewarding to connect to the real world in math class. Collections of Real-World Math Activities The math activity sites listed here are repositories of lesson ideas that can be explored offline without the use of computers. Math Goodies Their multi-media curriculum includes 168 in-depth lessons organized into instructional units. Practical Uses of Math and Science (PUMAS) This site offers 71 examples of real-life applications of math for upper elementary grades and above, including drawing/interpreting topographical maps, money math, creating math magic problems, measuring the heat of sand and rock; and much more. Mixing in Math This set of free activities helps teachers, parents, and after-school programs mix a bit of math into students' daily routines. National Math Trail Students from around the United States created real-life word problems related to their communities.

107 Favorite iPad Apps for K-8 Great iPad apps for K-8 Tablet computing and mobile devices promise to have a dramatic impact on education. A growing number of schools across the world are jumping on the digital bus and embracing iPads (less often, other tablet products) as the latest tool to teach literature in multimedia, history through games and simulations, and math with step-by-step animation of problems. Not surprisingly, student scores improve when they use iPads and their interest in school soars. I say not surprisingly because students love digital toys and in my experience work harder and longer if given the opportunity to do so with any of the digital offerings (ipods, laptops included). In my school, we have been rotating one set of Pads this year through K-8. Drawing AirSketch Free–Turn your iPad into a wireless whiteboard! Geography Health Human Atlas (lite)–With this free download you can experience just some of the power of the Blausen Human Atlas. History Maps Math Algebra Intro–Free. Mind Mapping–Thinking

Homeschool How Master Math works for Home Schooled Students There are over 145 lessons, scheduled as 6th, 7th, 8th grade or Algebra 1 curriculum. Each lesson includes a 10 – 20 minute Video Lesson explaining a concept. Unlike other video math lessons, our videos include “You Try It” sections, where the student is given a problem, asked to pause the video, try the problem, and then restart the video. I then tell them the correct answer and show them how I did it. Each lesson also includes A printable Worksheet with problems similar to those covered in the video;An Answer Sheet with solutions to the Worksheet Problems;An Online Quiz: If the student gets a problem wrong, an explanation of the solution appears;Cool Links to other websites for practice and further discussion of the concept.At the end of each quarter, there is an exam covering the concepts of that quarter.

Free Math Worksheets Practice Books, Grades K-5 FREE | The Math Learning Center Catalog Bridges Practice Books provide activities and worksheets for additional skill review, informal paper-and-pencil assessment, preparation for standardized testing, and differentiated instruction. Each volume also includes answer keys and a complete listing of the student pages grouped by skill. Although originally written to complement Bridges in Mathematics First Edition, these books may be used with any math program. Note: These materials were developed prior to the publication of the Common Core State Standards. Bridges Grade 5 Practice Book, 1st ed., pdf Click on image to zoom. Product Description: Skills: Multiplication and division facts, multi-digit addition, subtraction and multiplication, fractions and decimals, patterns and equations, area and perimeter, data analysis, and problem solving. Bridges Grade 4 Practice Book, 1st ed., pdf Bridges Grade 3 Practice Book, 1st ed., pdf Bridges Grade 2 Practice Book, 1st ed., pdf Bridges Grade 1 Practice Book, 1st ed., pdf

Encyclopaedia Britannica If you sign up for a free 30-day trial you will also receive this useful free guide from Encyclopædia Britannica Online. 'Getting the best from your online research' will show you how to search safely and accurately, getting the best from what the internet has to offer. Leonhard Euler (Swiss mathematician) -- Encyclopedia Britannica Leonhard Euler, (born April 15, 1707, Basel, Switz.—died Sept. 18, 1783, St. Petersburg, Russia), Swiss mathematician and physicist, one of the founders of pure mathematics. He not only made decisive and formative contributions to the subjects of geometry, calculus, mechanics, and number theory but also developed methods for solving problems in observational astronomy and demonstrated useful applications of mathematics in technology and public affairs. Euler’s mathematical ability earned him the esteem of Johann Bernoulli, one of the first mathematicians in Europe at that time, and of his sons Daniel and Nicolas. By means of his numerous books and memoirs that he submitted to the academy, Euler carried integral calculus to a higher degree of perfection, developed the theory of trigonometric and logarithmic functions, reduced analytical operations to a greater simplicity, and threw new light on nearly all parts of pure mathematics.

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