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CHINESE MATHEMATICS

Total questions: 22

Worksheet time: 11mins

Name
Class
Date
1.
Complete Name
4 lines
2.
Student Number
4 lines
3.
What practical areas were covered in the textbook "Nine Chapters on the Mathematical Art" that was important for the education of Chinese civil servants?
a)
Astronomy and astrology
b)
Medicine and pharmacology
c)
Trade, taxation, engineering, and wage payment
d)
Literature and philosophy
4.
Which mathematician in ancient China is known for being one of the first to leave roots unevaluated for more exact results?
a)
Yang Hui
b)
Qin Jiushao
c)
Liu Hui
d)
Sun Tzu
5.
What was the number system used in ancient China that dates back to at least the 2nd millennium BCE?
a)
Binary number system
b)
Octal number system
c)
Vigesimal number system
d)
Decimal number system
6.
What mathematical concept was missing in ancient Chinese mathematics that limited the usefulness of written numbers?
a)
Zero
b)
Fractions
c)
Irrational numbers
d)
Negative numbers
7.
When is the earliest known use of the abacus (suanpan) in China dated to?
a)
2nd Century BCE
b)
1st Century CE
c)
6th Century CE
d)
10th Century CE
8.
What was the significance of magic squares in ancient Chinese mathematics?
a)
They were used for basic arithmetic calculations.
b)
They were believed to have cosmic significance.
c)
They represented Chinese numerals.
d)
They were used in geometry.
9.
What is the name of the earliest known magic square, which adds up to 15 in all rows, columns, and diagonals?
a)
Lo Shu Square
b)
Yang Hui Square
c)
Sun Tzu Square
d)
Qin Jiushao Square
10.
What famous mathematical concept did Yang Hui produce, similar to Pascal's Triangle?
a)
Chinese Remainder Theorem
b)
Fibonacci Sequence
c)
Quadratic Formula
d)
Binomial coefficients
11.
What Chinese textbook became important for the education of mathematically competent administrators?
a)
"The Nine Chapters on the Mathematical Art"
b)
"Chinese Mathematics and Equations"
c)
"The Golden Age of Chinese Mathematics"
d)
"The Art of Chinese Calculations"
12.
What method of solving equations, similar to Gaussian elimination, was described in "The Nine Chapters on the Mathematical Art"?
a)
Matrix-based method
b)
Graph theory
c)
Calculus
d)
Set theory
13.
What mathematician is known for formulating an early approximation of the value of π (pi)?
a)
Yang Hui
b)
Qin Jiushao
c)
Liu Hui
d)
Sun Tzu
14.
What ancient Chinese mathematical concept involves using remainders to calculate the smallest value of an unknown number?
a)
Chinese Remainder Theorem
b)
Yang Hui's Triangle
c)
Abacus Calculation
d)
Lo Shu Magic Square
15.
Who posed the earliest version of the Chinese Remainder Theorem in the 3rd Century CE?
a)
Qin Jiushao
b)
Yang Hui
c)
Liu Hui
d)
Sun Tzu
16.
During which century was the Golden Age of Chinese mathematics?
a)
5th Century CE
b)
9th Century CE
c)
13th Century CE
d)
17th Century CE
17.
Who was one of the brilliant Chinese mathematicians during the Golden Age and explored solutions to quadratic and cubic equations?
a)
Yang Hui
b)
Sun Tzu
c)
Qin Jiushao
d)
Liu Hui
18.
What method did Qin Jiushao use for solving equations involving numbers up to the power of ten?
a)
Matrix-based method
b)
Approximation through repeated calculations
c)
Calculus
d)
Roman numerals
19.
What mathematical theorem is considered one of the jewels of mathematics and was used by Chinese astronomers to measure planetary movements?
a)
Pascal's Theorem
b)
Yang Hui's Theorem
c)
Sun Tzu's Theorem
d)
Chinese Remainder Theorem
20.
What is the modern practical application of the Chinese Remainder Theorem?
a)
Internet cryptography
b)
Data compression
c)
Algorithm design
d)
Cryptocurrency mining
21.
Who is credited with re-discovering the matrix-based method for solving equations in the West during the 19th Century?
a)
Yang Hui
b)
Qin Jiushao
c)
Carl Friedrich Gauss
d)
Sir Isaac Newton
22.
Which ancient Chinese mathematician is known for extending his techniques to solve equations involving numbers up to the power of ten, demonstrating extraordinary mathematical prowess for his time?
a)
Yang Hui
b)
Qin Jiushao
c)
Liu Hui
d)
Sun Tzu