how to make types of angles (pair of angels) – maths tlm working model – diy project

In this blog post we write about making of the maths model on types of angles (pair of angels) – maths tlm working model – diy project

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Creating a working model to demonstrate the types of angle pairs using cardboard and color paper is an engaging way to help students understand this concept.

Here’s how to make a model with definitions and examples for each pair of angles in a triangular shape that can hide and open.

Materials Needed:

  • Cardboard (for the base and triangular shapes)
  • Color paper (for covering and labeling)
  • Scissors or craft knife
  • Glue or hot glue gun
  • Markers or pens
  • Brass fasteners or paper fasteners (for the hide-and-open mechanism)
  • Ruler

Video instructions guide on types of angles (pair of angels) – maths tlm working model – diy project

1. Prepare the Base and Triangles

  1. Base Preparation:
    • Cut a large rectangular piece of cardboard to serve as the base. Cover it with color paper for a neat finish.
  2. Triangle Shapes:
    • Cut out several triangular shapes from the cardboard. Each triangle will have a base that can open and close.
    • Cover each triangle with color paper.

2. Create Definitions and Examples

  1. Types of Angle Pairs:
    • Complementary Angles (sum is 90 degrees)
    • Supplementary Angles (sum is 180 degrees)
    • Adjacent Angles (share a common side and vertex)
    • Vertical Angles (opposite angles formed by two intersecting lines)
    • Alternate Interior Angles (inside parallel lines on opposite sides of the transversal)
    • Corresponding Angles (same side of the transversal, one interior, one exterior)
    • Alternate Exterior Angles (outside parallel lines on opposite sides of the transversal)
  2. Definitions and Examples:
    • Write the definition and an example for each type of angle pair on a small piece of color paper.
    • Attach these pieces inside the triangular shapes so they can be revealed when opened.

3. Assemble the Model

  1. Attach Angles to the Base:
    • Position the angles shapes on the base. Arrange them so they are evenly spaced.
    • Add Details and Decorate:
      • Use markers or printed labels to add details and make the model visually appealing.
      • Decorate the base and the triangles with additional color paper or markers to highlight key concepts.

    4. Demonstrate the Angle Pairs

    1. Complementary Angles:
      • Inside the triangle labeled “Complementary Angles,” show two angles that add up to 90 degrees, such as 30° and 60°.
      • Include the definition: “Two angles whose measures add up to 90 degrees.”
    2. Supplementary Angles:
      • Inside the triangle labeled “Supplementary Angles,” show two angles that add up to 180 degrees, such as 110° and 70°.
      • Include the definition: “Two angles whose measures add up to 180 degrees.”
    3. Adjacent Angles:
      • Inside the triangle labeled “Adjacent Angles,” show two angles that share a common side and vertex, such as 40° and 50°.
      • Include the definition: “Two angles that share a common side and vertex.”
    4. Vertical Angles:
      • Inside the triangle labeled “Vertical Angles,” show two opposite angles formed by intersecting lines, such as 45° and 45°.
      • Include the definition: “Two angles that are opposite each other when two lines intersect.”
    5. Alternate Interior Angles:
      • Inside the triangle labeled “Alternate Interior Angles,” show two angles on opposite sides of a transversal inside parallel lines, such as 70° and 70°.
      • Include the definition: “Angles that are on opposite sides of the transversal but inside the parallel lines.”
    6. Corresponding Angles:
      • Inside the triangle labeled “Corresponding Angles,” show two angles that are on the same side of the transversal, one inside and one outside the parallel lines, such as 80° and 80°.
      • Include the definition: “Angles that are on the same side of the transversal, one interior and one exterior.”
    7. Alternate Exterior Angles:
      • Inside the triangle labeled “Alternate Exterior Angles,” show two angles on opposite sides of the transversal outside the parallel lines, such as 120° and 120°.
      • Include the definition: “Angles that are on opposite sides of the transversal but outside the parallel lines.”

    5. Final Touches

    1. Ensure Functionality:
      • Check that all triangular shapes can easily open and close to reveal the definitions and examples.
    2. Add Visual Aids:
      • Add small arrows or lines to illustrate the angles clearly inside each triangle.
      • Optionally, use different colors for different types of angles to make them stand out.

    Example Layout:

    • Top Left: Triangle labeled “Complementary Angles” with a 30° and 60° example inside.
    • Top Right: Triangle labeled “Supplementary Angles” with a 110° and 70° example inside.
    • Center Left: Triangle labeled “Adjacent Angles” with a 40° and 50° example inside.
    • Center Right: Triangle labeled “Vertical Angles” with a 45° and 45° example inside.
    • Bottom Left: Triangle labeled “Alternate Interior Angles” with a 70° and 70° example inside.
    • Bottom Right: Triangle labeled “Corresponding Angles” with an 80° and 80° example inside.
    • Bottom Center: Triangle labeled “Alternate Exterior Angles” with a 120° and 120° example inside.

    By following these steps, you can create an interactive and educational model to demonstrate the different types of angle pairs.

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