repeating decimal उदाहरण वाक्य

The cyclic behavior of repeating decimals in multiplication also leads to the construction of integers which are cyclically permuted when multiplied by certain numbers.
First recognize that " X " is the repeating digits of a repeating decimal, which always possesses cyclic behavior in multiplication.
First recognize that " X " is the repeating digits of a repeating decimal, which always possesses a cyclic behavior in multiplication.
If it does not I believe that would mean that either no repeating decimal has a distinct location or that there are odd gaps in the continuum.
You could code the info into digits of 0-9 and then use a fraction-reverser to find the fraction of that set of repeating decimals.

My dad refuses this proof because he says the repeating decimal never actually exactly equals the fraction; therefore, . 999 . . . never quite equals 1.
I don't follow how you reach your conclusion that " either no repeating decimal has a distinct location or that there are odd gaps in the continuum ".
*PM : converting a repeating decimal to a fraction, id = 9185 new !-- WP guess : converting a repeating decimal to a fraction-- Status:
*PM : converting a repeating decimal to a fraction, id = 9185 new !-- WP guess : converting a repeating decimal to a fraction-- Status:
It is necessary for F to be coprime to 10 in order that is a repeating decimal without any preceding non-repeating digits ( see multiple sections of Repeating decimal ).