link (US survey) to Rod Converter

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Rod





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How to use this link (US survey) to Rod Converter πŸ€”

Follow these steps to convert given length from the units of link (US survey) to the units of Rod.

link (US survey) to Rod Converter | li to rd
  1. Enter the input link (US survey) value in the text field.
  2. The calculator converts the given link (US survey) into Rod in realtime ⌚ using the conversion formula, and displays under the Rod label. You do not need to click any button. If the input changes, Rod value is re-calculated, just like that.
  3. You may copy the resulting Rod value using the Copy button.
  4. To view a detailed step by step calculation of the conversion, click on the View Calculation button.
  5. You can also reset the input by clicking on Reset button present below the input field.

What is the Formula to convert link (US survey) to Rod?

The formula to convert given length from link (US survey) to Rod is:

Length(Rod) = Length(link (US survey)) / 24.999950002208195

Substitute the given value of length in link (us survey), i.e., Length(link (US survey)) in the above formula and simplify the right-hand side value. The resulting value is the length in rod, i.e., Length(Rod).

Calculation

Calculation will be done after you enter a valid input.

Examples

1

Consider that a piece of land is measured at 80 links (US survey).
Convert this length from links (US survey) to Rod.

Answer:

Given:

The length in link (us survey) is:

Length(link (US survey)) = 80

Formula:

The formula to convert length from link (us survey) to rod is:

Length(Rod) = Length(link (US survey)) / 24.999950002208195

Substitution:

Substitute given weight Length(link (US survey)) = 80 in the above formula.

Length(Rod) = 80 / 24.999950002208195

Length(Rod) = 3.2

Final Answer:

Therefore, 80 li is equal to 3.2 rd.

The length is 3.2 rd, in rod.

2

Consider that a boundary marker is set 30 links (US survey) from the starting point.
Convert this distance from links (US survey) to Rod.

Answer:

Given:

The length in link (us survey) is:

Length(link (US survey)) = 30

Formula:

The formula to convert length from link (us survey) to rod is:

Length(Rod) = Length(link (US survey)) / 24.999950002208195

Substitution:

Substitute given weight Length(link (US survey)) = 30 in the above formula.

Length(Rod) = 30 / 24.999950002208195

Length(Rod) = 1.2

Final Answer:

Therefore, 30 li is equal to 1.2 rd.

The length is 1.2 rd, in rod.

link (US survey) to Rod Conversion Table

The following table gives some of the most used conversions from link (US survey) to Rod.

link (US survey) (li)Rod (rd)
0 li0 rd
1 li0.04000008 rd
2 li0.08000015999 rd
3 li0.12 rd
4 li0.16 rd
5 li0.2 rd
6 li0.24 rd
7 li0.28 rd
8 li0.32 rd
9 li0.36 rd
10 li0.4 rd
20 li0.8 rd
50 li2 rd
100 li4 rd
1000 li40.0001 rd
10000 li400.0008 rd
100000 li4000.008 rd

link (US survey)

A link (US survey) is a unit of length used primarily in land surveying in the United States. One US survey link is equivalent to exactly 0.66 feet or approximately 0.201168 meters.

The US survey link is defined as one-hundredth of a US survey chain, where one US survey chain is 66 feet long. This unit provides precision for finer measurements in land surveying and mapping.

Links (US survey) are used in land surveying to measure shorter distances and ensure accuracy in property measurement and mapping activities in the United States.

Rod

A rod is a unit of length used in land measurement and surveying. One rod is equivalent to 16.5 feet or approximately 5.0292 meters.

The rod is defined as 16.5 feet, providing a measurement that is useful for various applications in land surveying, agriculture, and construction.

Rods are commonly used in tasks such as property measurement, plotting land, and agricultural practices. The unit provides a practical measurement for shorter distances and has historical significance in land surveying.

Frequently Asked Questions (FAQs)

1. What is the formula for converting link (US survey) to Rod in Length?

2. Is this tool free or paid?

3. How do I convert Length from link (US survey) to Rod?