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3.141592654 rounded by the calculator

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15y ago

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Related Questions

Who tried to find the first calculation of pi?

the Egyptians


How many digits is currently the longest calculation of the value of pi?

pi is currently at 4 million digits


What is Pi's full name in Life of Pi?

Pi's full name is Piscine Molitor Patel.


What is the calculation for pi?

You take the circumference of a circle and divide it by the diameter.


When do you use the fraction form for pi?

While there is no fraction form for pi, 22/7 is an approximation of pi that can be used for a rough calculation .


Most accurate calculation of pi?

The most accurate calculation of pi is currently estimated to be around 31.4 trillion decimal places. This calculation was achieved using supercomputers and advanced mathematical algorithms. However, for most practical purposes, using pi to just a few decimal places (3.14159) is sufficient.


What scientist arrived at a fairly accurate calculation of the value of pi?

Archimedes


Estimated the most accurate calculation of pi?

The most accurate calculation of pi currently is 62.8 trillion digits, achieved by Timothy Mullican in January 2022 using the y-cruncher software. It took over 108 days to complete the calculation.


Where did they do the calculation of pi?

The circumference of a circle when divided by its diameter is the value of pi which is an irrational number that can't be expressed as an exact fraction.


What is 6x3.14?

6 multiplied by 3.14 equals 18.84. This calculation approximates the value of (6\pi), where (\pi) is approximately 3.14.


What is the area of a sector of a circle that has a diameter of 10 inches if the length of the arc is 10 inches?

The area of the full circle is (pi R2) = (25 pi) square inches. The full circumference is (2 pi R) = (10 pi) inches. An arc length of 10 is [ 10/(10 pi) ] = ( 1 / pi ) of the full circle. So the area of the sector is (full area / pi) = (25 pi) / pi = 25 square inches


What has the author Herman H Harris written?

Herman H. Harris has written: 'The history and calculation of pi' -- subject(s): Pi