NOTE

Any size space may be used as long as they are all equal in length.

Step 3. Draw lines 6-F, 5-E, 4-D, and 3-C parallel to line 2-7 (figure 25, view D).

Proportional Parts And Parallel Lines

(2) Divide a Line into Proportional Parts, (figure 26, on the following page) . Let's assume that we have a line 1-2 (view A) and that we need to divide this line into proportional parts of 1, 3, and 5. To do this, perform the following steps:

Step 1. Add up the total number of proportional parts required and use the total number derived as if the problem were to divide the line into equal parts (figure 2 6, view B).

Step 2. Refer back to the procedures contained in paragraph 3c(1) on page 32, to divide the line into equal parts (view C).

Step 3. Then, mark off the required proportional parts (view D).

d. Hexagon. In the following subparagraphs, we will discuss the five procedures for constructing a hexagon.

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