Tag Archives: learning supports

Five Basic Multiplication Worksheets

Here are five basic multiplication worksheets that are designed to be used with this this multiplication table. As you can see by the title of these documents, they are intended to aid students in mastering the basic multiplication table–even though the one here is expanded, like all documents on Mark’s Text Terminal, it is in Microsoft Word and can be easily modified for your use.

If you find typos in these documents, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

Three More Basic Addition Worksheets

Here are three more basic addition worksheets with their answer keys.

If you find typos in these documents, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

A Short Worksheet on the Associative Law of Addition

On this cool and damp morning in Vermont, here is a short worksheet on the Associative Law of Addition and its answer key if you can use them.

If you find typos in these documents, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

Four Very Basic Addition Worksheets

I’ve been assigned a math class this year. I’m not exactly well-suited to teach math; I struggled with it as a student, and really never made it past pre-algebra in high school. Nonetheless, I’m charged with teaching the subject. My students certainly deserve a better math teacher than I am–something I mention to them a couple of times a week.

In any case, here are four addition worksheets and their answer keys that I wrote for this class. There are a number of things I’m trying to assess with this preliminary work in the subject, one of the most important of which is any given student’s fund of working memory, a cognitive ability simply essential for math. You will see some problems repeat in different orders in an attempt to see if student recognize that they’ve seen the problem before. Also, using the same problem in different order gives students a chance to rehearse the commutative law of addition and teachers a chance to assess students’ understanding of this key concept in basic operations of mathematics.

If you find typos in these documents, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

A Learning Support on the Laws and Properties of Addition and Multiplication

OK, very quickly on a chilly Tuesday morning in southwestern Vermont, here is a learning support on the laws and properties of addition and multiplication.

If you find typos in this document, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

A Learning Support on Equivalent Fractions

Wrapping up on a very productive Friday, here is a learning support on equivalent fractions if you can use it. I’m compiling an inventory of materials to teach kids who–like me–struggle with the subject. If you find these useful, be on the lookout for more in the next couple of weeks.

If you find typos in this document, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

A Glossary of Words Related to Decimals Math

Maybe you can use this basic glossary of fractions terms that I just whipped in preparation for teaching this material to my math class.

If you find typos in this document, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

A Glossary of Basic Fractions Terms

I’ve been assigned a math class this year; the domain in general is not one with which I did well as a student, so I am, needless to say, insecure about teaching it. I just whipped up this basic glossary of fractions terms–although I’m not sure now whether or not this is for my students or myself. In either case, this document contains all the basic terms students needs to know to understand the basic structure and nature of fractions.

If you find typos in this document, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.

E.H. Gombrich on the Early Humans and the Development of Tools

“Tools must have been invented by someone too. The earliest ones were probably just sticks and stones. But soon stones were being shaped and sharpened. We have found lots of these shaped stones in the ground. And because of these stone tools we call this time the Stone Age. But people didn’t yet know how to build houses. Not a pleasant thought, since at that time it was often intensely cold—at certain periods fare colder than today. Winters were longer and summers shorter. Snow lay deep throughout the year, not only on mountain tops, but down in the valleys as well, and glaciers, which were immense in those days, spread far out into the plains. This is why we say the Stone Age began before the last ice age had ended. Prehistoric people must have suffered dreadfully from the cold and if they came across a cave where they could shelter from the freezing winds, how happy they must have been! For this reason they are also known as “cavemen,” although they may not actually have lived in caves.”

Excerpted from: Gombrich, E.H. Trans. Caroline Mustill. A Little History of the World. New Haven: Yale University Press, 2005.

Daniel Willingham’s First Demonstration of Memory as a Professional Development Exercise

Elsewhere on this blog, I published Professor Daniel Willingham’s “First Demonstration of Memory” as a lesson for classroom use with students (in fact, if you click on that second hyperlink, it will transfer you directly to that post). I originally wrote that lesson because it has important implications for classroom practice, and I wanted to discuss those implications with students at the beginning of the school year. In fact, I give the lesson on the first day of school, before talking about classroom conduct, as a way of establishing priorities–learning–and classroom methodology–i.e. students directly involved in the pedagogy in which they will engage through the school year.

Along the way, in order to satisfy my professional development requirements, I also developed this lesson, which in some respects is a cognitive science parlor trick, for use as a professional development exercise for teachers.

To present this lesson, you will need this PDF of the article that engendered it; you might also consider reproducing the article to hand out after you conclude the lesson. Here is the lesson plan that outlines and rationalizes it use. I use this learning support with both versions of this lesson. Finally, here is the context clues worksheet on the adjective condign that concludes the exercise.

If you find typos in these documents, I would appreciate a notification. And, as always, if you find this material useful in your practice, I would be grateful to hear what you think of it. I seek your peer review.