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From rockets to stock markets, many of humanity's most thrilling creations are powered by math. So why do kids lose interest in it? Conrad Wolfram says the part of math we teach -- calculation by hand -- isn't just tedious, it's mostly irrelevant to real mathematics and the real world. He presents his radical idea: teaching kids math through computer programming.

Learning algebra is difficult for most students. Ask any student what they are learning in algebra and you will probably receive an answer similar to this (after - Why do I need to know this?). "Using Xs and Ys a lot, a bunch of numbers and symbols, and memorizing a lot of rules." This often comes with learning algebra without connection to anything students can relate to. When students learn basic math, they can make a lot of connections.

Is your child having trouble with the simplest equations in elementary mathematics, or does he/she need help preparing for the SAT? At either end of the spectrum or somewhere in the middle, would personalized help with math homework be beneficial? Why suffer needless hours of frustrating study? Help with math homework is only a click away.

Your child is an excellent student. But, you have noticed that math is becoming quite a challenge. Why wait until grades start dropping or your youngster gets totally frustrated before getting help with math homework? As a caring parent, it is up to you to be proactive, especially when it is related to your child's education; because help with math homework today equals success for tomorrow.

Press release from Emory University discussing use of differential equations in cardiovascular modeling

suggests countering stereotypes by framing tests as "building brains" rather than measuting intelligence

Movie box office data that is current and very comprehensive. Several different trends are easy to track including exponential, and log functions. Great for using with students to create regression models, making predictions based on the models, checking the results and re-analyzing. Also, when a movie doesn't follow the predictions there are often easy to understand reasons for why the movies behave differently (a holiday weekend may cause the movie to gross more on a given weekend than predicted, etc.)

This is a great motivator why and how we could spice things up in our maths class!

Why Teaching Mathematics is So Hard The Realities of Teaching Mathematics in the Modern World (Distilled from overhead transparencies)

by dr. sarah-marie belcastro, "You might wonder why one would want to knit mathematical objects. One reason is that the finished objects make good teaching aids; a knitted object is flexible and can be physically manipulated, unlike beautiful and mathematically perfect computer graphics. And the process itself offers insights: In creating an object anew, not following someone else's pattern, there is deep understanding to be gained. To craft a physical instantiation of an abstraction, one must understand the abstraction's structure well enough to decide which properties to highlight. Such decisions are a crucial part of the design process, but for the specifics to make sense, we must first consider knitting geometrically."

Abstract: "Why do people contribute content to communities of question- answering, such as Yahoo!Answers? We investigated this issue on MathOverflow, a site dedicated to research-level mathematics, in which users ask and answer questions. Math- Overflow is the first in a growing number of specialized Q&A sites using the Stack Exchange platform for scientific collab- oration. In this study we combine responses to a survey with collected data on posting behavior on the site. User behavior suggests that building reputation is an important incentive, even though users do not report this in the survey. Level of expertise affects users' reported motivation to help others, but does not affect the importance of reputation building. We discuss the implications for the design of communities to target and encourage more contributions."

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The role of mathematics in complex economic problems such as the consumer price index

"Late last month, Curtis Cooper of the University of Central Missouri moved one small step closer to Euclid's infinity, when he announced that 257,885,161-1 is prime. This is now the largest known prime number, eclipsing the previous record-holder, which had been discovered at UCLA in 2008. The new number has 17,425,170 digits-just writing them down makes for a 22.45-megabyte text file. The UCLA number had knocked an earlier number of Cooper's, from 2006, out of the record books. "

"π has fascinated mathematicians, engineers and other people for centuries. It is a mathematical constant that is the ratio of a circle's circumference (C) to its diameter (d); This also explains why and how this number got its name: the lowercase π was first adopted in 1706 as an abbreviation for this number because it is the first letter of the Greek for "perimeter", specifically of a circle." Introduces a video by Numberphile explaining more about the determination of π

"Abstract What does it mean to have random numbers? Without understanding where a group of numbers came from, it is impossible to know if they were randomly generated. However, common sense claims that if the process to generate these numbers is truly understood, then the numbers could not be random. Methods that are able to let their internal workings be known without sacrificing random results are what this paper sets out to describe. Beginning with a study of what it really means for something to be random, this paper dives into the topic of random number generators and summarizes the key areas. It covers the two main groups of generators, true-random and pseudo-random, and gives practical examples of both. To make the information more applicable, real life examples of currently used and currently available generators are provided as well. Knowing the how and why of a number sequence without knowing the values that will come is possible, and this thesis explains how it is accomplished."

Criticism of technology in math and science education, particularly asserts studies that outline benefits of tools either lack rigor or are effectively marketing for such resources.

We specialize in Mathematics Assignments that are complex enough, such as the Law of Probability or Differential and Integral Calculus, Science, Algebra, Geometry and topology, Combinatorics, Logic, Number theory etc Question Can a linear equation and a non linear inequality be solved in the same way? Explain Why. What makes them different?