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Using Two Speed Squares to Find Obtuse Angles

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Find an obtuse angle with a speed square #diy #tools #woodworking #home #handyman

What happens here

The presenter begins by introducing the topic of finding obtuse angles using speed squares. He demonstrates the first method by positioning a blue Empire speed square flush against one side of the obtuse angle on a wooden workpiece to establish a 90-degree reference. He then places a red Milwaukee speed square against the other side of the obtuse angle, ensuring both squares meet precisely at the corner of the workpiece. The reading on the Milwaukee speed square (the acute angle) is identified as 50 degrees. To calculate the full obtuse angle, 90 degrees (from the first square) is added to 50 degrees, resulting in 140 degrees. The presenter then uses a yellow angle finder tool to verify this 140-degree measurement, aligning it with the angle of the workpiece and confirming the reading.

Goal: Measure an obtuse angle by combining a 90-degree reference with a measured acute angle.

Tools and materials

  • Angle Finder Tool — Verifying the calculated obtuse angle
  • Empire Speed Square Empire — Establishing a 90-degree reference against one side of the obtuse angle
  • Milwaukee Speed Square Milwaukee — Measuring the acute angle formed when referenced against the first speed square
  • Wooden workpiece — The surface on which the obtuse angle is being measured

What they say

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I got a comment the other day that's like, "Hey man, show how to do an obtuse angle using speed squares." So, let's get after it. Make sure you have one speed square sitting at 90°. Go ahead and put your other one on the angle, making sure that in the corner here, they're lined up with the corner. And now you're just going to want to read reading about 50. So, 90 plus 50 is 140. And we can check that. This sitting right in here like this, touching here, touching here. If you can see that, kind of complicated, but the zero's lined up with the 140. So, we in fact do have a 140° angle right here. All right. So,

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