762 is when the decimal of pi had the earliest occurrence of the string 999999. Pi has been represented by a Greek letter since the mid 19th century.
Assume the decimal starts recurring immediately after the decimal point. (If the recurring string starts after k digits, then you want to find the (2001-k)th digit instead.) Find the length of the recurring string = L Find the remainder when 2001 is divided by L = R The 2001st digit is the Rth digit in the recurring string.
It is 0.0000000212765957446808510638297872340425531914893617, with the underlined string repeating.
To calculate the decimal value of a bit string: Number the bits from right to left 0 - n. Starting with a decimal value of 0, add 2^(Number of that digit) for each 1 you see in your bit string. The sum is the decimal equivalent to the binary number.
A repeating decimal is a decimal that, well, repeats itself! Like .33333333333333....... The threes never end, they just keep going. Non-reapeting are decimals like .5 or .3 or .57. They end! :)
They are decimal representations of numbers which stop after a finite number of digits (or continue with an infinite string of 0s).
in C: strstr, declared in string.h
.. has a string of digits which repeats for ever.
The answer depends on the repeating string and also on other digits after the decimal point before the repeating string starts.
print c co com comp compu
It is 0.393822 with the underlined string repeating.
It is 0.0142857 with the underlined string repeating.
It is 0.0714285... with the underlined string repeating.
It is 1.285714 with the underlined string repeating.
Character zero (the byte with the decimal value zero) is sometimes used to end a string. But in other cases, the size of the string is stored at the beginning of the string, and there is no end-of-string character. This allows any character to be included in the string.
It is 0.142857 with the underlined string repeating.
It is 0.72 with the underlined string repeating.
It is 0.714285 with the underlined string repeating.