| Unit conversion procedure (Click Convert to view the procedure) |
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The Ancinet Chinese units that were used to measure area are Ching, King, Meou, Kish, Fen, Lyi, Kung, and Hao. The base area unit is Meou where 1 [Meou] is equal to 614.4 \(\left[\mathrm{m}^2\right]\) or 734.816284 \(\left[\mathrm{yd}^2\right]\). The largets unit is Ching where 1 [Ching] is equal to 100 [Meou] or 61440 \(\left[\mathrm{m}^2\right]\) of 73481.6284 \(\left[\mathrm{yd}^2\right]\). The smallest unit is Hao where 1 [Hao] is equal to 0.001 [Meou] or 0.6144 \(\left[\mathrm{m}^2\right]\) or 0.734816284 \(\left[\mathrm{yd}^2\right]\). The conversion factors for all are units are presented in the following table.
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Ching |
King |
Meou |
Kish |
Fen |
Lyi |
Kung |
Hao |
| Ching |
$$1$$ |
$$10$$ |
$$100$$ |
$$400$$ |
$$1000$$ |
$$10000$$ |
$$24000$$ |
$$100000$$ |
| King |
$$\frac{1}{10}$$ |
$$1$$ |
$$10$$ |
$$40$$ |
$$100$$ |
$$1000$$ |
$$2400$$ |
$$10000$$ |
| Meou |
$$\frac{1}{100}$$ |
$$\frac{1}{10}$$ |
$$1$$ |
$$4$$ |
$$10$$ |
$$100$$ |
$$240$$ |
$$1000$$ |
| Kish |
$$\frac{1}{400}$$ |
$$\frac{1}{40}$$ |
$$\frac{1}{4}$$ |
$$1$$ |
$$\frac{5}{2}$$ |
$$25$$ |
$$60$$ |
$$250$$ |
| Fen |
$$\frac{1}{1000}$$ |
$$\frac{1}{100}$$ |
$$\frac{1}{10}$$ |
$$\frac{2}{5}$$ |
$$1$$ |
$$10$$ |
$$24$$ |
$$100$$ |
| Lyi |
$$\frac{1}{10000}$$ |
$$\frac{1}{1000}$$ |
$$\frac{1}{100}$$ |
$$\frac{1}{25}$$ |
$$\frac{1}{10}$$ |
$$1$$ |
$$\frac{12}{5}$$ |
$$10$$ |
| Kung |
$$\frac{1}{24000}$$ |
$$\frac{1}{2400}$$ |
$$\frac{1}{240}$$ |
$$\frac{1}{60}$$ |
$$\frac{1}{24}$$ |
$$\frac{5}{12}$$ |
$$1$$ |
$$\frac{25}{6}$$ |
| Hao |
$$\frac{1}{100000}$$ |
$$\frac{1}{10000}$$ |
$$\frac{1}{1000}$$ |
$$\frac{1}{250}$$ |
$$\frac{1}{100}$$ |
$$\frac{1}{10}$$ |
$$\frac{6}{25}$$ |
$$1$$ |
The unit conversion procedure from different are units to [Meou] units and then to \(\left[\mathrm{m}^2\right]\) and \(\left[\mathrm{yd}^2\right]\) is shown below.
| $$\require{cancel} 1 \left[\mathrm{Ching}\right] = 1 \cancel{\left[\mathrm{Ching}\right]} \cdot \left(100\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Ching}\right]}}\right) = 100\left[\mathrm{Meou}\right]$$
$$\require{cancel}100 \left[\mathrm{Meou}\right] = 100 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 61440\left[\mathrm{m}^2\right]$$
$$\require{cancel}100 \left[\mathrm{Meou}\right] = 100 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 73481.6284\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{King}\right] = 1 \cancel{\left[\mathrm{King}\right]} \cdot \left(10\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{King}\right]}}\right) = 10\left[\mathrm{Meou}\right]$$
$$\require{cancel}10 \left[\mathrm{Meou}\right] = 10 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 6144\left[\mathrm{m}^2\right]$$
$$\require{cancel}10 \left[\mathrm{Meou}\right] = 10 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 7348.16284\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Meou}\right] = 1 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(1\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 1\left[\mathrm{Meou}\right]$$
$$\require{cancel}1 \left[\mathrm{Meou}\right] = 1 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 614.4\left[\mathrm{m}^2\right]$$
$$\require{cancel}1 \left[\mathrm{Meou}\right] = 1 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 734.816284\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Kish}\right] = 1 \cancel{\left[\mathrm{Kish}\right]} \cdot \left(0.25\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Kish}\right]}}\right) = 0.25\left[\mathrm{Meou}\right]$$
$$\require{cancel}0.25 \left[\mathrm{Meou}\right] = 0.25 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 153.6\left[\mathrm{m}^2\right]$$
$$\require{cancel}0.25 \left[\mathrm{Meou}\right] = 0.25 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 183.704071\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Fen}\right] = 1 \cancel{\left[\mathrm{Fen}\right]} \cdot \left(0.1\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Fen}\right]}}\right) = 0.1\left[\mathrm{Meou}\right]$$
$$\require{cancel}0.1 \left[\mathrm{Meou}\right] = 0.1 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 61.44\left[\mathrm{m}^2\right]$$
$$\require{cancel}0.1 \left[\mathrm{Meou}\right] = 0.1 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 73.4816284\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Lyi}\right] = 1 \cancel{\left[\mathrm{Lyi}\right]} \cdot \left(0.01\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Lyi}\right]}}\right) = 0.01\left[\mathrm{Meou}\right]$$
$$\require{cancel}0.01 \left[\mathrm{Meou}\right] = 0.01 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 6.144\left[\mathrm{m}^2\right]$$
$$\require{cancel}0.01 \left[\mathrm{Meou}\right] = 0.01 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 7.348162\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Kung}\right] = 1 \cancel{\left[\mathrm{Kung}\right]} \cdot \left(\frac{1}{240}\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Kung}\right]}}\right) = 0.00417\left[\mathrm{Meou}\right]$$
$$\require{cancel}0.00417 \left[\mathrm{Meou}\right] = 0.00417 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 2.56\left[\mathrm{m}^2\right]$$
$$\require{cancel}0.00417 \left[\mathrm{Meou}\right] = 0.00417 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 3.061734\left[\mathrm{yd}^2\right]$$
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| $$\require{cancel} 1 \left[\mathrm{Hao}\right] = 1 \cancel{\left[\mathrm{Hao}\right]} \cdot \left(0.001\frac{\left[\mathrm{Meou}\right]}{\cancel{\left[\mathrm{Hao}\right]}}\right) = 0.001\left[\mathrm{Meou}\right]$$
$$\require{cancel}0.001 \left[\mathrm{Meou}\right] = 0.001 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(614.4\frac{\left[\mathrm{m}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 0.6144\left[\mathrm{m}^2\right]$$
$$\require{cancel}0.001 \left[\mathrm{Meou}\right] = 0.001 \cancel{\left[\mathrm{Meou}\right]} \cdot \left(734.816284\frac{\left[\mathrm{yd}^2\right]}{\cancel{\left[\mathrm{Meou}\right]}}\right) = 0.734816284\left[\mathrm{yd}^2\right]$$
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