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2 years ago

How did the government of the Tang Dynasty in China (618—907 CE) influence the development of Japanese government?

History

2 answers:

Serggg [28]2 years ago

5 0

Chinese ideas of the divided monarch and centralized bureaucracy served as a model.

From 618 to 907 CE was considered the best phase of Chinese history due to the Tang dynasty, which governed China during that period. The Tang dynasty is deemed to be one of the important features in China's antiquity because of there implementation of distinct modes of governance, as well as a proposal to trade that incorporated designs, modifications, and expression as well as physical goods. Tang methods accommodated to form a period in time that saw improvement in resistance, community, and pleasure for those in China.

Sladkaya [172]2 years ago

3 0

Chinese idea of the divided monarch and centralized bureaucracy served as a model.

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Given the following numbers:

Ad libitum [116K]

The numbers π,2√5,√8,√3,√27 are real numbers, and the correct order of the numbers from least to greatest is √3, √8, π, 2√5, √27

<h3>How to order the numbers from least to greatest?</h3>

The list of numbers is given as:

π,2√5,√8,√3,√27

Evaluate each number:

$\pi = 3\frac{1}{7}$

$2\sqrt 5 = 2 * 2.2$

$2\sqrt 5 = 4.4$

Express as fraction

$2\sqrt 5 = 4 \frac 25$

$\sqrt{8} = 2.8$

Express as fraction

$\sqrt{8} = 2\frac 45$

$\sqrt{3} =1.7$

Express as fraction

$\sqrt{3} =1\frac{7}{10}$

$\sqrt{27} = 5.2$

Express as fraction

$\sqrt{27} = 5\frac15$

From the above computation, we have the following results

$\pi = 3\frac{1}{7}$

$2\sqrt 5 = 4 \frac 25$

$\sqrt{8} = 2\frac 45$

$\sqrt{3} =1\frac{7}{10}$

$\sqrt{27} = 5\frac15$

Order the numbers in ascending order

$\sqrt{3} =1\frac{7}{10}$

$\sqrt{8} = 2\frac 45$

$\pi = 3\frac{1}{7}$

$2\sqrt 5 = 4 \frac 25$

$\sqrt{27} = 5\frac15$

The above means that the correct order of the numbers from least to greatest is √3, √8, π, 2√5, √27

Read more about ordering numbers at:

brainly.com/question/1094377

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2 years ago

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netineya [11]

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