Measuring Angles with Protractors
Measuring Angles with Protractors
We are finishing out our geometry unit by using protractors to determine the measurement of angles. We have really been having fun with protractors!
![](https://s-media-cache-ak0.pinimg.com/236x/7f/20/80/7f2080b4be9d154bb0feaf1c346c4cd1.jpg)
![Image result for using a protractor](https://ecdn.teacherspayteachers.com/thumbitem/Using-a-Protractor-Anchor-Chart-1721435-1424518553/original-1721435-1.jpg)
![Image result for steps to using a protractor](https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcQSEnfrflmLtRjhCtDFXV4CMGN1FEb1eLLA4Pm47suFDDsyxcGb)
![Image result for draw an angle using protractor](data:image/jpeg;base64,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)
![Image result for draw an angle using protractor](https://www.wikihow.com/images/thumb/2/23/Make-Angles-in-Math-Using-a-Protractor-Step-8-Version-2.jpg/aid6007870-v4-728px-Make-Angles-in-Math-Using-a-Protractor-Step-8-Version-2.jpg)
![Image result for missing angle in adjacent angles](https://encrypted-tbn3.gstatic.com/images?q=tbn:ANd9GcR8cY6FYijzQd-T5tCkBIMAVLopkQHgASOEdz47nk7fxFUMwq-Psg)
![Image result for missing angle](https://www.edplace.com/userfiles/image/AnglesatApoint.png)
![](https://s-media-cache-ak0.pinimg.com/236x/7f/20/80/7f2080b4be9d154bb0feaf1c346c4cd1.jpg)
![Image result for using a protractor](https://ecdn.teacherspayteachers.com/thumbitem/Using-a-Protractor-Anchor-Chart-1721435-1424518553/original-1721435-1.jpg)
Here is a website that will walk you through the steps if you need a refresher:
Kiddos will also need to be able to determine the degree without having a ray line up with the zero line. To do this, you need to skip count from one ray to the other to see the rotation degree. You can also subtract the degrees of the rays from each other (165-40=125 degrees or 140-15=125 degrees). When you are subtracting the degrees you need to be sure to use both outside numbers on the protractor or both inside numbers on the protractor. The angle below would measure at about 125 degrees.
They will also need to be able to draw an angle using a protractor.
![Image result for draw an angle using protractor](https://www.wikihow.com/images/thumb/2/23/Make-Angles-in-Math-Using-a-Protractor-Step-8-Version-2.jpg/aid6007870-v4-728px-Make-Angles-in-Math-Using-a-Protractor-Step-8-Version-2.jpg)
Finding the missing angle is also a concept we have worked on. Angle COA is a straight angle and therefore measures 180 degrees. We know that angle BOA measures 44 degrees. We can subtract the known angle from the large angle to determine the missing angle (180 - 44 = 136). Angle COB would measure 136 degrees.
The angles below create a complete circle which measures 360 degrees. To find the missing measure, we need to add the given degrees (25 + 90 + 105 = 220) and subtract it from our total (360-220 = 140). This gives us the missing measure of 140 degrees.
![Image result for missing angle](https://www.edplace.com/userfiles/image/AnglesatApoint.png)
Here are some games where kiddos can practice using a protractor:
Please let me know if you have any questions!
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