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Getting to Know You - A Back-to-School Get Acquainted Activity


School will soon be beginning for most of us.  I teach on the college level, but I still feel the most important thing I can do is to make the students feel connected to one another so that they at least know one other person in the class.  I always start each new class by playing a true/false game.  I start off the first class by listing four items about myself, three that are true and one that is false.  The students try to discover the false one.  On a 3” × 5” card, I then have the students write four things about themselves, three true and one false from which we, as a class, try to find the false one.  I then collect and save the cards.
 
At the next class meeting, I will choose 3-4 cards from which to read the true statements. As a class, we try to match the student to the card.  It really helps the students to relax and have fun at the same time plus they get to know each other. I usually do this activity for a couple of weeks until I sense that the students are comfortable being in the group.
 
By the way, here are my four statements.  Can you choose the false one?
  1. I have 12 grandchildren, six of whom are adopted.
  2. My husband asked me to marry me on our first date.
  3. I am a big Jayhawk (Kansas University) fan.  (We live in Kansas.)
  4. I have been teaching for over 40 years.
Give up?  You can find the answer on the page entitled Answers to Questions

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You might be interested in this back to school item, a glyph entitled Back to School Glyph for grades K-3. The students color or put different items in a school yard based on information about themselves. This glyph is an excellent activity for reading and following directions, and requires problem solving, communication, and data organization.

Glyphs - A Form of Graphing - Completing a Back to School Glyph


Sometimes I think teachers believe glyphs are just fun activities, but in reality, glyphs are a non-standard way of graphing a variety of information to tell a story. It is a flexible data representation tool that uses symbols to represent different data. Glyphs are an innovative instrument that shows several pieces of data at once and requires a legend/key to understand the glyph. The creation of glyphs requires problem solving, communication as well as data organization.

Remember Paint by Number where you had to paint in each of the numbers or letters using a key to paint with the right color? How about coloring books that were filled with color-by-number pages? Believe it or not, both of these activities were a type of glyph.

For the fall, I have created a Back to School Glyph. Not only is it a type of graph, but it is also an excellent activity for reading and following directions. Students are to finish the Glyph using the nine categories
listed below.

1) Draw a road to the school (girl or a boy?)
2) Trees (age?)
3) Flowers (pets or no pets?)
4) How did you get to school today? (transportation)
5) School Yard (what do you like to do best?)
6) The Sky (what grade are you in?)
7) School Flag (prefer outside or inside?)
8) Name (number of letters in first name)
9) School House (prefer books or T.V.?)

Reading the completed glyph and interpreting the information represented is a skill that requires deeper thinking by the student. Students must be able to analyze the information presented in visual form. A glyph such as this one is very appropriate to use in the data management strand of mathematics.  If you are interested, just click under the resource cover page.

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Various Tools to Help Students Graph Equations

I work in the math lab at the community college where I also teach. The math lab is staffed by only math instructors and offers free math tutoring to any of our students. We try to have many resources available for our students. When it comes to graphing, we have found that the computer can be very unfriendly. The graphs are often hard to see because they are small, and so finding points is next to impossible. We keep in stock some items that help our students.

First, we have graph paper that is always available. We keep an assortment of different kinds for our students:
  1. 1/4" grid paper
  2. Four co-ordinate graphs per page
  3. Full co-ordinate graph paper
  4. Six small co-ordinate graphs per page
On the right, you see Markwan holding the example of #2.

We also have two-sided white boards. One side is blank while the opposite side contains a coordinate graph outline. Our students make good use of these. They like the fact that they can do the linear or quadratic equation on one side and then construct the graph on the other.  (They don't have to draw the X-Y axes and tick marks for each problem or get out the ruler for accuracy.) Since the white boards are erasable, they can be used over and over again. On the left, Sam is "modeling" the white board. (Both young men wanted to be on my blog and were anxious for me to use their first names.)

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BUT my favorite item we have on hand are graphing sticky notes.  I often use them in my math classes because students can take notes while drawing examples of graphs and then stick the example right into their math book.  These post-it-notes are called MiniPLOTs®.  They are a unique brand of Post-It Notes designed for math students, teachers and tutors. MiniPLOTs® are 3x3" paper pads with 50 coordinate grid, polar coordinates, or 3D solid shapes printed on each sheet. They are the perfect size for homework and tests. In addition, the company makes them for algebra, geometry, trigonometry, statistics and K-6 math (provides an innovative method of teaching students the basic multiplication and division factors in about six weeks).

These work great when I am grading math homework. When a student has graphed an equation wrong, I simply take a graphing sticky note, correctly graph the equation and stick it beside their incorrect answer. It's important that students see the correct answer so that the wrong one doesn't remain stuck in their heads!

The Math Lab also supplies a reference sheet entitled Graphs of Some Common Functions. It gives an example of the equation being graphed (i.e. f(x) = x ), a visual of the what the graph should look like, the domain, range, and symmetry origin. The students are free to use the laminated ones in the Math Lab, but can also take home a paper one to place in their math notebooks.

On the reverse side of this reference sheet are examples of: Graph of f(x) = ax and Graph of f(x) = loga(x). Besides a visual of the graph, it includes domain, range, decreasing on and horizontal or vertical asymptote.

Most students are visual learners and can see lines and curves and project how they behave intuitively. Their brains can easily understand, understand and recognize pictorially better than just remembering abstract equations.  It is therefore important for students to construct and draw graphs so they can picture them in their minds. Hopefully some of these graphing tools will make constructing those graphs easier.