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Integrate Science and Mathematics for Secondary Education PDF Print E-mail
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Friday, 30 March 2018 22:48

Michael A. Ward ( This e-mail address is being protected from spambots. You need JavaScript enabled to view it )
Lewis & Clark ED 599 Independent Study, 5 Mar 2018

Abstract

Compelling reasons to integrate mathematics and science education include the following. Science and mathematics are indelibly interlinked through their co-evolution and resulting symbiotic functionality. Science grounds mathematics both in meaning and in value. Mathematics provides science with the language of patterns, associated concepts, and extension of reasoning. Together mathematics and science combine to provide and make explicit conceptualization that far exceeds that lacking either, precisely the barrier to mathematical and scientific literacy. Integration of mathematics and science education must target and exploit these inherent synergies to help students build an internalized dictionary of symbolic forms that is established through connection to real world entities and through use to achieve a real world project. In this context, science and mathematics are tools for deep understanding as well as effecting action in the world. This showcases and helps students internalize science and mathematics in their proper context, demonstrating the inherent value and purpose of science and mathematics that is often missing, and makes such a difference in fostering attitudes that can further the trajectories of future studies and careers. A set of early middle school lessons for a scale model building project are outlined and discussed to address and make explicit many of these ideas. A scale model building project provides one way to integrate mathematics and science education in a way that meets these ambitious goals.

  • Pamphlet (5.5 x 8.5 - print odd on front, even swapped on back, staple in center, and fold into a pamphlet) (.pdf 13 Mb)
  • Paper (8.5 x 11) (.pdf 13 Mb)
Last Updated on Friday, 30 March 2018 22:52
 
Introduction to Rocket Science: How high will It go? PDF Print E-mail
Thursday, 05 January 2012 13:27

I can't think of a more exciting way to come to grips with forces, mass, acceleration, velocity, and Newton's second law of motion (F=ma) than by building a model rocket, figuring out how high it will go with different engines, delays, and payloads, and then shooting it off and checking the results against your calculations.  That's where this pamphlet comes in.  It is pretty straight forward to get started with the caclulations and even refine them to the point of accurately predicting results.  We'll start off with a simple calculation and see what it has to say.  Once we get this under our belts, we'll add in corrections for air resistance (drag), non-constant thrust profiles, decreasing mass due to spent propellant, and even touch on multi-stage calculations.

Last Updated on Monday, 23 January 2012 01:24
 
Scale Model Building PDF Print E-mail
Thursday, 01 October 2009 15:39

If you want to learn how to make realistic models, this pamphlet is for you.  In it we talk about comparing and scaling lengths, using a photo to calcluate model sizes and more.  Take a look inside and see.

Last Updated on Monday, 23 January 2012 01:24
 
Forces, Work, and Simple Machines PDF Print E-mail
Thursday, 05 January 2012 12:56

Simple machines have been helping us work since before we could write.  They help us move things more easily and achieve more that we could without them.  They help us lift boulders, pry things apart, stack them together, transport objects and ourselves.

In order to understand a few of these simple machines and how they work we'll use some basic math and physics (introduced as we need it).

My hope is that once you know what these simple machines are, and how they work, you'll be able to see them at work in the world around you and put them to work for yourself.  I also hope that once you see how easy it is, you'll start to apply the same principles we use to understand these simple machines to other machines and even more complicated and subtle systems.

Web Page (soon)

Last Updated on Monday, 23 January 2012 01:24
 
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