The engineer's chain is typically:
100 feet long with 100 links
This question relates to the standard measurements of an engineer's chain, a tool historically used in surveying. We need to identify its typical length and the number of links it contains based on the options provided.
The specific type of engineer's chain relevant here is described as having a total length of 100 feet, divided into 100 individual links. This specification is one of the variations used historically.
To understand the measurement system of this chain, we can calculate the length of one link. If the total length ($L$) is 100 feet and it is composed of $N$ links, then the length of a single link ($l$) is calculated as:
$$l = \frac{L}{N}$$
Plugging in the values:
$$l = \frac{100 \text{ feet}}{100 \text{ links}}$$
$$l = 1 \text{ foot per link}$$
So, each link in this engineer's chain measures exactly 1 foot.
It's worth noting that the most historically common surveying chain was the Gunter's chain, which measured 66 feet and contained 100 links (making each link 0.66 feet or 7.92 inches). However, a 100-foot chain divided into 100 links was also used by engineers.
The advantage of a 100-foot chain with 100 links is the direct correspondence between the number of links measured and the distance in feet. Each link being 1 foot simplifies calculations, especially in contexts where decimal feet are preferred.
The engineer's chain, as defined in the question and corresponding answer, has the following key features:
| Attribute | Measurement |
|---|---|
| Total Length | 100 feet |
| Total Links | 100 links |
| Length per Link | 1 foot |
This measurement standard makes the engineer's chain a convenient tool for distance measurement, aligning easily with decimal-based calculations.
Correction for pull or tension in a tape is given by
Cross-staff is used for:
The scale of a drawing is given as 1 : 20.
What is the representative fraction?
An Engineer measured the distance between two locations on a plan having a scale of 1 cm = 50 m as 600 m. Later, however, he found that he used a wrong scale of 1 cm = 30 m to measure the distance. The true distance between the locations is:
The length of the chain is equal to _____.