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The iPod Touch brings a new dimension to teaching and learning in the science or math classroom - Mobile Learning! No longer are students required to only learn within the confines of their classroom when using this digital tool.

The use of web based technology is growing by leaps and bounds every day. These online tools are the new set of keys for opening your students' minds. The vast resources on the Internet are making the use traditional methods of teaching and learning obsolete in countless ways.

The following is a common question heard around teacher workrooms, teacher lunchrooms, faculty meetings, and science or math conferences. "Why use web 2.0 tools when teaching science or math?" The answer is both simple and complex at the same time.

Google is not just useful for conducting searches for information on the Internet. In fact, it can be used and manipulated with cool and tricks in ways which help you and your students search for information about science and math with more effectiveness. Along with all subject areas students are engaged in school. The tips and tricks designed to help you and your science or math students take advantage of Google's search engine.

GASARCH discusses use of math concepts in the popular press with several examples. Are they used correctly?

A US Federal Appeals Court rejects software patents unless "if the math in question complicated enough that "as a practical matter, the use of a computer is required" to perform the calculations"

IWB Framework What is the IWB Framework? The framework for effective mathematics teaching and learning using the Interactive Whiteboard was designed after systematic research in 12 classrooms in Ontario. The framework describes how teachers and students are using Interactive Whiteboards in their classrooms.

This is a collection of interactive lessons from a Grade 4 Math course developed by Winpossible - the course uses an innovative instruction format by combining an engaging animated character's visual and voice with Winpossible's unique ChalkTalk™ technology (patent pending) in order to replicate the "classroom experience" for students. The course matches with the Grade 4 correlations of most states in the US.

Use this free, interactive tutorial to improve your Internet research skills: Tour the best of the web for mathematics. Discover how to search the internet effectively. Judge which websites are worth using....

Pattern blocks are great tools for developing conceptual understanding. I hope to continue to see them used in classrooms, but the virtual kind can allow students to share their thinking with other students virtually. I like using screen capture, cut/paste, upload to a wiki, comment on characteristics/size/description of '1'/and sharing with students so that their thikning can be revisited from multiple venues (home, classroom, internet-broader audience).

Beyond simple math and grouping (like "(x+2)(x-4)"), there are some functions you can use as well. Look below to see them all. They are mostly standard functions written as you might expect. You can also use "pi" and "e" as their respective constants.

"This is a useful Apple and Android app which lets you work out maths calculations using handwritten numbers and symbols."

"A computer game themed resource to help pupils to practise using more or less symbols. Laminate to make the paper strip reusable. Use the included answer card to allow self and peer assessment."

"In September we introduced the new curriculum across all subjects and all of our school. This was scaffolding using the Chris Quigley's Essentials materials, during the previous year we had used a numeracy curriculum created by teachers within the Deal Learning Alliance, which a great source and piece of collaborative work in its own right, held too many links back to APP statement and old national curriculum levels. As as school we were finding that the DLA maths document did not provide the scaffold for the raised expectations in mathematics primary curriculum, furthermore, the deeper into the curriculum we delved, the harder it seemed to make the teaching, learning and assessment work efficiently."

Published 2012. "Spherical trigonometry was at the heart of astronomy and ocean-going navigation for two millennia. The discipline was a mainstay of mathematics education for centuries, and it was a standard subject in high schools until the 1950s. Today, however, it is rarely taught. Heavenly Mathematics traces the rich history of this forgotten art, revealing how the cultures of classical Greece, medieval Islam, and the modern West used spherical trigonometry to chart the heavens and the Earth. Glen Van Brummelen explores this exquisite branch of mathematics and its role in ancient astronomy, geography, and cartography; Islamic religious rituals; celestial navigation; polyhedra; stereographic projection; and more. He conveys the sheer beauty of spherical trigonometry, providing readers with a new appreciation for its elegant proofs and often surprising conclusions. Heavenly Mathematics is illustrated throughout with stunning historical images and informative drawings and diagrams that have been used to teach the subject in the past. This unique compendium also features easy-to-use appendixes as well as exercises at the end of each chapter that originally appeared in textbooks from the eighteenth to the early twentieth centuries."

"In Math on Trial, mathematicians Leila Schneps and Coralie Colmez tell the story of ten criminal trials in which mathematical arguments were used-and disastrously misused-as evidence. Using a wide range of examples, from the Dreyfus Affair to the Amanda Knox murder trial, they show how the improper application of mathematical concepts can mean the difference between walking free and life in prison. A colorful narrative of mathematical abuse featuring such characters as Charles Ponzi, Alfred Dreyfus, and Oliver Wendell Holmes, Math on Trial shows that legal expertise isn't always enough to prove a person innocent."

Published November 2012. "The first part of the book introduces games, puzzles and mathematical recreations, including knight tours on a chessboard. The second part explains how thinking about playing games can mirror the thinking of a mathematician, using scientific investigation, tactics and strategy, and sharp observation. Finally the author considers game-like features found in a wide range of human behaviours, illuminating the role of mathematics and helping to explain why it exists at all. "