# Could god display pi as a fraction of 2 integers?

Contents

## Can pi be represented as a fraction of two rational numbers?

Pi can be expressed as the ratio π/1. It cannot be expressed as ratio of two integers (i.e. it is not rational). Being expressible as a ratio of integers has nothing to do with technology.

## Can pi be a fraction of integers?

Pi is an irrational number, which means that it is a real number that cannot be expressed by a simple fraction.

## How can pi be written as a fraction?

The pi value in fraction is 22/7. It is known that pi is an irrational number which means that the digits after the decimal point are never-ending and being a non-terminating value. Therefore, 22/7 is used for everyday calculations. ‘π’ is not equal to the ratio of any two number, which makes it an irrational number.

## Can be expressed as a fraction of two integers?

The rational numbers are the set of numbers that can be written as a ratio of two integers. In other words, any number that can be written as a fraction where both the numerator and the denominator are integers is a rational number.

## Is pi impossible to write a fraction?

Answer: Pi cannot be expressed as a fraction as it is an irrational number. Explanation: In basic mathematics, pi is used to find the area and circumference of a circle. Pi is used to find the area of a circle by multiplying the radius squared times pi.

## Is pi an integer?

Pi is an irrational number. Irrational numbers are the real numbers that cannot be represented as a simple fraction. It cannot be expressed in the form of a ratio, such as p/q, where p and q are integers, q≠0. Pi (π) is an irrational number because it is non-terminating.

## What is pi exact number?

3.1415926535

3.1415926535 8979323846 2643383279 5028841971 6939937510 5820974944 5923078164 0628620899 8628034825 3421170679

## How did Archimedes find pi?

Archimedes’ method finds an approximation of pi by determining the length of the perimeter of a polygon inscribed within a circle (which is less than the circumference of the circle) and the perimeter of a polygon circumscribed outside a circle (which is greater than the circumference).

## How do we know pi is infinite?

Pi is finite, whereas its expression is infinite. Pi has a finite value between 3 and 4, precisely, more than 3.1, then 3.15 and so on. Hence, pi is a real number, but since it is irrational, its decimal representation is endless, so we call it infinite.

## Can pi be expressed as a fraction using whole number?

Irrationality and normality

π is an irrational number, meaning that it cannot be written as the ratio of two integers. Fractions such as 22/7 and 355/113 are commonly used to approximate π, but no common fraction (ratio of whole numbers) can be its exact value.

## How did aryabhatta calculate pi?

Aryabhata discovered an approximation of pi, 62832/20000 = 3.1416. He also correctly believed that the planets and the Moon shine by reflected sunlight and that the motion of the stars is due to Earth’s rotation.

## How long has pi been studied by humans?

Pi (π) has been known for almost 4000 years—but even if we calculated the number of seconds in those 4000 years and calculated π to that number of places, we would still only be approximating its actual value. Here’s a brief history of finding π.

## Who memorized the most digits of pi?

Twenty-five-year-old Rajveer Meena, a native of Morchala village of Sawaimadhopur district in Rajasthan on Saturday was able to memorise 70,000 digits of the mathematical value of Pi.

## What is the 1000000 digits of pi?

3.14159265358979323846264338327950288419716939937510 etc. Before you click remember – it’s a byte a digit! The first 1000000 decimal places contain: 99959 0s, 99758 1s, 100026 2s, 100229 3s, 100230 4s, 100359 5s, 99548 6s, 99800 7s, 99985 8s and 100106 9s.

## What value did the Chinese give pi?

Zu Chongzhi, a Chinese mathematician and astronomer from the 5th century, had made a remarkable achievement by determining the Pi value with an accuracy of seven decimal places, between 3.1415926 and 3.1415927. His calculation remained the world’s most accurate for nearly 1,000 years until the 14th century.

## Who invented 0?

Brahmagupta

“Zero and its operation are first defined by [Hindu astronomer and mathematician] Brahmagupta in 628,” said Gobets. He developed a symbol for zero: a dot underneath numbers.

## Why is pi called pi?

It was first called “pi” in 1706 by [the Welsh mathematician] William Jones, because pi is the first letter in the Greek word perimitros, which means “perimeter.”

## Who invented math?

Archimedes is known as the Father of Mathematics. Mathematics is one of the ancient sciences developed in time immemorial. A major topic of discussion regarding this particular field of science is about who is the father of mathematics.

## What country is first in math?

PISA 2018 – Average Score of Mathematics, Science and Reading:

1. China (Beijing, Shanghai, Jiangsu, Zhejiang) 578.7
2. Singapore 556.3
3. Macao 542.3
4. Hong Kong, China 530.7
5. Estonia 525.3

## Who invented letters in math?

Frangois Viète

Frangois Viète (Latin: Vieta), a great French mathematician, is credited with the invention of this system, and is therefore known as the “father of modern algebraic notation” [3, p. 268].

## Who is the mother of math?

As one of the leading mathematicians of her time, she developed some theories of rings, fields, and algebras.

Emmy Noether
Awards Ackermann–Teubner Memorial Award (1932)
Scientific career
Fields Mathematics and physics
Institutions University of Göttingen Bryn Mawr College

## Who discovered the symbol Infinity ∞ *?

mathematician John Wallis

The common symbol for infinity, ∞, was invented by the English mathematician John Wallis in 1655. Three main types of infinity may be distinguished: the mathematical, the physical, and the metaphysical.

## Is there any girl name in mathematics?

So, a girl name from the word mathematics can be as Mathilda, Mathea, Mathilde, and other such names can be associates with the term mathematics. Even names can be kept on particular element of the subject or subbranches like trigonometry, geometry and other.