ちゃんとした英語ができない日本人は、
スマートにChatGPTを活かせないのが、
明らかですね。
何やら、
「22÷3の余りを教えて？」
と聞いてもだめらしい、知らんけど。
Yes, it can!
There you go!! ↓
Could you calculate the reminder when you divide the integer 22 by the integer 3?
ChatGPT
Certainly! To calculate the remainder when you divide 22 by 3, you can use the modulo operator (%).
22 modulo 3 can be written as 22 % 3.
Let's calculate it:
22 divided by 3 equals 7 with a remainder of 1.
Therefore, the remainder when you divide 22 by 3 is 1.
ーーーーーーー
Oh, it allows me the spelling mistake !
It's remainder. Sorry, and thanks!
πってどうやって求めるのだろう？
ふと気になり、聞いてみた。
How do you derive the number for the irrational number of Pi?
ChatGPT
The number π (pi) is an irrational number, which means it cannot be expressed as a finite fraction or a repeating decimal. The value of π is derived through various mathematical methods, with one of the most common methods being the use of formulas and algorithms.
One of the earliest approximations of π can be traced back to ancient civilizations like the Egyptians and Babylonians, who obtained rough approximations by measuring the circumference and diameter of circles. However, the most well-known approximation is the Archimedes method, which dates back to around 250 BCE.
Archimedes used a geometric approach to estimate the value of π. He inscribed and circumscribed regular polygons (hexagons and dodecagons) around a circle and calculated their perimeters. By increasing the number of sides of these polygons, he was able to obtain better approximations of π.
Over time, mathematicians and scientists developed more sophisticated algorithms and formulas to calculate π more accurately. One famous algorithm is the Leibniz formula, also known as the Gregory-Leibniz series, which uses an infinite series:
π/4 = 1 - 1/3 + 1/5 - 1/7 + 1/9 - 1/11 + ...
By adding up more terms in the series, the approximation of π becomes more accurate.
Other formulas and algorithms, such as the Nilakantha series, Machin's formula, and the Chudnovsky algorithm, have been developed to calculate π to billions or even trillions of decimal places.
In modern times, with the advent of computers, mathematicians and computer scientists have used advanced algorithms and computational methods to calculate π to an extraordinary number of decimal places.
It's important to note that while we can calculate π to a very high precision, we cannot determine its exact value due to its irrational nature.
スマートにChatGPTを活かせないのが、
明らかですね。
何やら、
「22÷3の余りを教えて？」
と聞いてもだめらしい、知らんけど。
Yes, it can!
There you go!! ↓
Could you calculate the reminder when you divide the integer 22 by the integer 3?
ChatGPT
Certainly! To calculate the remainder when you divide 22 by 3, you can use the modulo operator (%).
22 modulo 3 can be written as 22 % 3.
Let's calculate it:
22 divided by 3 equals 7 with a remainder of 1.
Therefore, the remainder when you divide 22 by 3 is 1.
ーーーーーーー
Oh, it allows me the spelling mistake !
It's remainder. Sorry, and thanks!
πってどうやって求めるのだろう？
ふと気になり、聞いてみた。
How do you derive the number for the irrational number of Pi?
ChatGPT
The number π (pi) is an irrational number, which means it cannot be expressed as a finite fraction or a repeating decimal. The value of π is derived through various mathematical methods, with one of the most common methods being the use of formulas and algorithms.
One of the earliest approximations of π can be traced back to ancient civilizations like the Egyptians and Babylonians, who obtained rough approximations by measuring the circumference and diameter of circles. However, the most well-known approximation is the Archimedes method, which dates back to around 250 BCE.
Archimedes used a geometric approach to estimate the value of π. He inscribed and circumscribed regular polygons (hexagons and dodecagons) around a circle and calculated their perimeters. By increasing the number of sides of these polygons, he was able to obtain better approximations of π.
Over time, mathematicians and scientists developed more sophisticated algorithms and formulas to calculate π more accurately. One famous algorithm is the Leibniz formula, also known as the Gregory-Leibniz series, which uses an infinite series:
π/4 = 1 - 1/3 + 1/5 - 1/7 + 1/9 - 1/11 + ...
By adding up more terms in the series, the approximation of π becomes more accurate.
Other formulas and algorithms, such as the Nilakantha series, Machin's formula, and the Chudnovsky algorithm, have been developed to calculate π to billions or even trillions of decimal places.
In modern times, with the advent of computers, mathematicians and computer scientists have used advanced algorithms and computational methods to calculate π to an extraordinary number of decimal places.
It's important to note that while we can calculate π to a very high precision, we cannot determine its exact value due to its irrational nature.
