763
I think 105.
Position 763, known as Feynman's Point, is notable in the decimal expansion of π (pi) because it contains six consecutive 9s: 999999. This unique sequence occurs starting at the 763rd decimal place, drawing attention from mathematicians and enthusiasts alike. The point is named after physicist Richard Feynman, who famously expressed a desire to memorize π to this point, as a playful challenge to recite 3.14159 followed by the six 9s. This occurrence is purely coincidental and adds an intriguing aspect to the study of π.
0 See: http://www.eveandersson.com/pi/digits/1000000 [Each row contains 50 digits (so look at the 8th row, third digit from the right).]
-- 4 pi -- (pi)2 -- e3 -- square root of 300
Those are the first six digits of pi. Pi ~= 3.141592653... etc
The Feynman point is the sequence of six 9s which begins at the 762nd decimal place of Pi or π.
The Feynman point is the sequence of six 9s which begins at the 762nd decimal place of Pi or π.
The Feynman Point
I think 105.
Theta Pi
0 See: http://www.eveandersson.com/pi/digits/1000000 [Each row contains 50 digits (so look at the 8th row, third digit from the right).]
Yes, starting at the 51528th digit.
circumference = 2*pi*radius or pi*diameter
pi can go on forever because it is just like having 10 divided by 3. the answer would be 3.33 recurring. this is because no matter how long you go into the 3s', you'll never reach when the answer is 10. the amount of 3s' you have are the amounts of 9s' you'll have after the 9.
Euclid discovered pi
six is obviously rational because it terminates; unlike pi which is 3.1415926535897932384626433832795028841971693993............. and who knows what
Mine shaft