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How do you calculate how many decimal places there are before the repeating digits, given a fraction that expands to a repeating decimal?

What's the next base-ten non-pandigital factorial number after 41!?

Compute Lebesgue measure of set of all real numbers in $[0,1]$ whose decimal representations don't contain the number 7 [duplicate]

What is the last non-zero digit of $(\dots((2018\underset{! \text{ occurs }1009\text{ times}}{\underbrace{!)!)!\dots)!}}$?

Detecting that a fraction is a repeating decimal

Intermediate digits of 34! [duplicate]

Period of repeating decimals

Quick doubt on converting a decimal to a fraction

Is every irrational number containing only $2$ distinct digits, transcendental?

Is the Fibonacci constant $0.11235813213455...$ a normal number?

Why does the division algorithm work for converting between number bases?

Generating numbers by repeated doubling and digit reversal

Does every number not ending with zero have a multiple without zero digits at all?

Period of the decimal expression for the rational number $\frac{1}{n}$ is at most $n-1$

Numbers such that they equal the product of their own digits

New posts in decimal-expansion

The longest repeating decimal that can be created from a simple fraction

Convergence of series $\sum 1/n$ such that this decimal expression doesn't contain 5. [duplicate]

The difference between 10 and 9.99999 ... (recurring) [duplicate]

Multiple of real numbers with only $0$'s and $1$'s in the integer part

Irrational numbers, decimal representation

How do you calculate how many decimal places there are before the repeating digits, given a fraction that expands to a repeating decimal?

What's the next base-ten non-pandigital factorial number after 41!?

Compute Lebesgue measure of set of all real numbers in $[0,1]$ whose decimal representations don't contain the number 7 [duplicate]

What is the last non-zero digit of $(\dots((2018\underset{! \text{ occurs }1009\text{ times}}{\underbrace{!)!)!\dots)!}}$?

Detecting that a fraction is a repeating decimal

Intermediate digits of 34! [duplicate]

Period of repeating decimals

Quick doubt on converting a decimal to a fraction

Is every irrational number containing only $2$ distinct digits, transcendental?

Is the Fibonacci constant $0.11235813213455...$ a normal number?

Why does the division algorithm work for converting between number bases?

Generating numbers by repeated doubling and digit reversal

Does every number not ending with zero have a multiple without zero digits at all?

Period of the decimal expression for the rational number $\frac{1}{n}$ is at most $n-1$

Numbers such that they equal the product of their own digits