Constructing Triangles - JSS2 Mathematics Lesson Note
Constructing a Triangle with a Protractor and a Ruler
Steps:
Draw the Base:
Using a ruler, draw a straight line of the desired length. This will be the base of your triangle.

Label the endpoints of the line segment as π΄ and π΅.
Source:(Studyco.com)
Measure Angles:
Place the protractor at point π΄ and measure the desired angle. Mark this point as πΆ.
Place the protractor at point π΅ and measure the desired angle. Mark this point as π·.
Draw the Sides:
Draw a line from π΄ to πΆ and from π΅ to π·.
Intersecting Point:
Extend the lines π΄πΆ and π΅π· until they intersect. Label the intersection point as πΆ.
Example:
Draw a triangle with a base π΄π΅=5 cm, β π΄=60β, and β π΅=50β
Steps:
Draw π΄π΅=5.
Place the protractor at π΄ and measure 60β . Mark the point πΆ.
Place the protractor at π΅ and measure 50β. Mark the point π·.
Extend the lines π΄πΆ and π΅π· until they intersect at πΆ.
Connect points π΄ and πΆ, and π΅ and πΆ. You have constructed the desired triangle.
Constructing a Right-Angled Triangle
Steps:
Draw the Base:
Draw a line segment π΄π΅ of the desired length. This will be the base.
Construct the Right Angle:
Place the protractor at point π΄ and draw a 90β angle. Mark a point πΆ on this line such that π΄πΆ is the desired length.
Connect the Points:
Draw a line segment from π΅ to πΆ.
Example:
Construct a right-angled triangle with base π΄π΅=6 cm and height π΄πΆ=4.
Steps:
Draw π΄π΅=6.
Place the protractor at π΄ and draw a 90β angle. Measure π΄πΆ=4.
Connect points π΅ and πΆ. You have constructed the desired right-angled triangle.