On Monday, October 15 we discussed angles and polygons. The first thing we did was get a note card or an "angle finder," and we wrote the definitions of an acute angle, an obtuse angle, a right angle, and a straight angle and we put an example of each of them. This was my personal angle finder :) and here are the definitions of each term. Click here.
After that, we were allotted about fifteen minutes to go around the room and use our angle finder to find two different types of each angle in the classroom. Then, we got a worksheet and used a protractor to measure different angles. I think this was a great activity and I will most definitely be using this in my class in the future! Great activity!
Later on in class, we talked about polygons and some definitions that go with them. We used a chart to tell whether or not each polygon was:
Simple: A simple curve does not intersect itself, except that if you draw it with a pencil, the starting and stopping points may be the same.
Closed: A closed curve can be drawn starting and stopping at the same point
Polygons: A simple closed curves with sides that are only segments
Convex: curves are simple and closed, such that the segment connecting any two points in the interior of the curve is wholly contained in the interior of the curve
Concave: curves are simple, closed, and not convex; that is, it is possible for a line segment connecting two interior points to cross outside the interior of the curve
Lastly, we discussed different types of polygons and the different numbers of sides or vertices each one has ---> Hierarchy Among Polygons.This goes along with triangles and the different types.
Until next time :)