Working with Variables Working with Variables |
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Before Reading
II. Prior Knowledge: “Yesterday we learned that variables represent other things, such as road signs represent the action that should be taken on the road. Variables in expressions represent numbers. Today we are going to work with the variables.” I expect some of the students to get confused with all of the vocabulary in this lesson, so I will have to simplify it greatly. To make sure they are prepared for the lesson, they will basically have a vocabulary lesson today. III. Purpose: “Today we will be learning how to work with variables. To do this we will have to recognize and use the language of polynomials, simplify polynomial expressions, tell the degree of a monomial, and write the factors of a monomial. At the beginning of class, we thought of things that do not mix. In an algebraic expression, there may be more than one variable, and different variables act like water and oil, they do not mix. We will read the book to be informed why they will not mix.” This text will be expository.
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During Reading Carter, et al. (1992). Pre-algebra. Cincinnati, OH: South-Western. P. 156-159. Flesch- Kincaid Readability Level 8.9 "It is important
to understand exponents of variables. Exponents of variables indicate
a product of the variable. The exponent 2 in m squared means the variable
m occurs that many times as a factor in the product. That is, m is used
2 times as a factor in m squared. The degree of a monomial is the number
of times a variable occurs as a factor of the monomial." "The terms that I understood are marked in red
and the ones that don't make sense are marked in blue.
I like to think blue for let's redo."
VII. Content: The class will now read through the section and mark on each side of their graphic organizer the stuff they understand and the stuff they didn’t understand. I will walk around the room to monitor their note taking. “When you have read the three pages of reading and separated the two categories, I want each person to come up and write the words that you don’t understand on the board. If the word is already up there, just make a check mark beside it. When every one has done this, or 15 minutes have passed, I will then help with the trouble words. Be sure to write the alternate definitions down if you did not understand the original ones.” |
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After Reading VIII. Questioning: QAR “I hope every body remembers the QAR, like we did yesterday?
We are going to do a couple more to finish up this vocabulary packed lesson.” “What were some confusing vocabulary words that we covered today?”
This will be on their own because they have to decide which words they
did not understand. I am expecting them to say the words that end
in –omials and possibly coefficient and exponents. This is
another great opportunity to tie up lose ends with the vocabulary. “What is the degree of 2x to the 5th?” The answer is
six and it is an author and me because the process is in the book, but
the example I give them is a different example than what the book gives
so they have to figure it out. “What are some things that can not be mixed, like we talked about earlier? I want the answers to be in terms of mathematics, not wardrobe.” This will be a right there because the book states that unlike terms cannot mix, however the students may give examples like x and y or a and b. "Why do you think we should use Insert Note Taking when we read
a new text?" I expect to get the response on the line of being able
to trouble shoot the concepts that they do not understand. I also expect
to hear something about it can work so easilly for all classes that involve
reading, not just math. IX. Writing to Learn Activity: The writing to learn activity was done in the reading strategy. Also, the differentiated text was done in the reading strategy. When the students were having difficulty understanding a vocabulary word, I cleared it up with an easier definition and possibly a picture or example. They once again basically re-wrote the whole section of vocabulary words in their notes. When the students are marking down what they understand and what they do not understand, they are thinking metacognitively because they think about what they do not know. They are thinking about what they are thinking.
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This lesson was created by David Ruehs |
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