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TRADE OF PLASTERING - eCollege

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Module 1 – Unit 4 Rendering Walls<br />

4.0 Interpret and Draw Quadrilaterals<br />

Key Learning Point<br />

Construction of basic quadrilaterals<br />

4.1 Basic Quadrilaterals<br />

Quadrilaterals<br />

A quadrilateral is a figure bounded by four straight lines, as in Figure 2 below.<br />

Figure 2 Figure 3<br />

It can be split into two triangles with a diagonal line, as in Figure 3.<br />

The sum of the angles in a triangle is 180 °, therefore the sum of the four<br />

angles in a quadrilateral must be 360 °. If three of the angles are known, the<br />

fourth can be found.<br />

Example:<br />

In the quadrilateral shown in Figure 4 find the size of the angle x.<br />

Figure 4<br />

We know the sum of the angles ABCD is 360 °, therefore<br />

X = 360 ° - (82 ° + 78 ° + 75 °)<br />

= 360 ° - 235°<br />

= 125°<br />

Plastering Phase 2 16 Revision 1.0 July 2008

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