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Construction of a 40-degree angle is not conventional as it cannot be constructed using the bisection of any other angle that can be formed with the help of an arc. However, there is an unconventional method where we can use a reference to copy a 40-degree angle in our construction. We can also use a protractor to make this angle. In this article, we will discuss both of these methods for constructing a 40-degree angle. Angle Construction in GeometryAngle construction is a fundamental aspect of geometry that involves creating angles of specific measures using geometric tools such as a compass, straightedge, and protractor. This process is essential for various geometric proofs, constructions, and applications in both theoretical and practical fields. Methods to Construct a 40-Degree AngleThere are two methods for the construction of a 40-degree angle:
Using a ProtractorTo construct 40° angle using a protractor, we can use the following steps:
![]() Using a Compass and StraightedgeTo construct a 40° angle with the help of compass and straightedge, we can use the following steps: Step 1: Draw a straight line AB using a ruler. ![]() Step 2: Place center of protractor at point A, & mark C at 40° angle. ![]() Step 3: Join AE & create an arc DE by placing compass at point A. Create another line XY. By taking same measurement as DE create arc VW on XY ![]() Step 4: Mark F by placing compass at the intersection of DE and AC. Without changing the compass width, create arc U on arc VW. ![]() Step 5: Now using ruler create a line from X passing through point U. ![]() Result: ∠UXY is 40° angle. ![]() Read More,
What tools do I need to construct a 40-degree angle?
Can I construct a 40-degree angle without a protractor?
Can a 40 degree angle be constructed without a protractor?
How to verify the accuracy of a constructed 40 degree angle?
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Reffered: https://www.geeksforgeeks.org
Mathematics |
Type: | Geek |
Category: | Coding |
Sub Category: | Tutorial |
Uploaded by: | Admin |
Views: | 16 |