Answer Key: Self-Test C-3.2
- List the correct measurements for the lettered dimensions in Figure 1.
- 6′-5″
- 12′-10″
- 1′-6″
- 4′-9″
- 0′-6″
- 0′-11″
- 2′-0″
- 0′-3″
- 1′-9″
- 2′-11″
- Find the lengths of the sections of pipe (Figure 2), centre to centre, using an architect’s rule. Scale [latex]\frac{3}{4}\text{"} = 1\text{'}-0\text{"}[/latex].
- 1′-[latex]\frac{1}{2}\text{"}[/latex]
- 2′-[latex]4\frac{1}{2}\text{"}[/latex]
- 1′-10″
- 0′-10″
- 1′-1″
- Write the correct measurement of the dimensions shown below in the box at the right:
- 9.65 m
- 6.05 m
- 0.58 m
- 1.13 m
- 2.36 m
- 2.8 m
- 3.4 m
- 8.6 m
- 1.02 m
- 1.66 m
- 1.8 m
- Using Figure 3 give the C—C (centre to centre) lengths of each section of pipe in mm, using a metric scale.
- 560 mm
- 400 mm
- 1,140 mm
- 540 mm
- What would the lengths be in Figure 3 if the scale was 1:50?
- 1,400 mm
- 1,000 mm
- 2,850 mm
- 1,350 mm
- Find the millimetre lengths of the sections of pipe, centre-to-centre, in each of the four scales in Figure 4, using a metric rule.
|
Scale |
1:5 |
1:50 |
1:20 |
1:100 |
|
a. |
100 mm |
1 m |
0.4 m |
2 m |
|
b. |
225 mm |
2.25 m |
0.89 m |
4.5 m |
|
c. |
175 mm |
1.75 m |
0.7 m |
3.5 m |
|
d. |
80 mm |
0.8 m |
0.32 m |
1.6 m |
|
e. |
105 mm |
1.05 m |
0.42 m |
2.1 m |
- State the two reasons why it is poor practice to obtain dimensions by measuring drawings.
- Shrinkage may occur in the reproduction process.
- Drawing is not necessarily to scale.
- State reasons why it is not usually necessary to measure drawings for dimensions.
- All necessary dimensions are generally included on the blueprints (drawings).
- State the procedure required to obtain dimensions that appear to be missing.
- Examine several or all prints in the set. Measure only after you are sure that dimensions cannot be found from information given on any of the prints.
- State why arithmetic is necessary occasionally for finding dimensions.
- To obtain dimensional (size) information.
- Using a metric tape, calculate the lettered dimensions in Figure 5. The scale is 1:20.
- 0.7 m
- 0.94 m
- 0.5 m
- 0.7 m
- 1.06 m
- 0.36 m
- 0.38 m
- If the scale in Figure 5 were 1:50, what would the dimensions be?
- 1.75 m
- 2.35 m
- 1.25 m
- 1.65 m
- 2.45 m
- 0.9 m
- 0.95 m
- Using an imperial tape measure, calculate the lettered dimensions in Figure 6 at a scale of [latex]\frac{1}{8}[/latex] inch = 1 foot.
- 10′
- 6′
- 4′
- 8′
- 12′
- 12′
- 12′
- 4′
- 3′
- Find the exact length of the lettered dimensions in Figure 7, according to the scale.
- 2′-[latex]7\frac{1}{2}\text{"}[/latex]
- 1′-0″
- 0′-[latex]10\frac{1}{2}\text{"}[/latex]
- 4′
- 10′-[latex]\frac{3}{4}\text{"}[/latex]