# What can the maximum number of digits be in the repeating block 1 13?

## What can the maximum number of digits be in the repeating block 1 13?

This number pattern could be a wakeup call to get out more, pay attention to people, ask questions, and explore new terrain. Repeating 3’s may also be a sign that it’s time to have a party or shift into an abundant mindset rather than giving in to scarcity. 444: Home base calling. Four is the number of home and family.

The Meaning Of 111, 222, 333, 444, 555 The Universe can use numbers to communicate with us. It will send us very subtle messages so that we look at something. For example, on a number on a piece of paper, on a book cover, on a billboard, as part of an address or zip code, in your phone and so on.

Repeating Numbers: 111 Meaning When you see the number 111 stop and look around yourself. Take a note of where you are, what you are doing and who you are with! 111 is a wakeup call from the Universe, telling you to pay attention to what is happening around you. It is a positive sign.

Maximum number of digits in repeating blocks of digits in decimal expansion of 5/7 is 6.

The repeating string of 7 decimal digits is shown in bold face.. 17/7=2.4285+ 10−4(. 714285X(1+10−6+10−12+10−18+…)) number of digits in the period 714285 is 6….

16 digits
Hence, there are 16 digits in the repeating block of the decimal expansion of 1/17.

For example, 1 / 4 can be expressed as a terminating decimal: It is 0.25. In contrast, 1 / 3 cannot be expressed as a terminating decimal, because it is a recurring decimal, one that goes on forever.

Summary: The decimal expansion of 1/17 is 0.0588235294117647… Thus, the maximum number of digits in the repeating block of digits in the decimal expansion of 1/17 is 16.

SO IT IS repeating after 6 digits.

Perform the division to check your answer. Thus, maximum number of digits in the repeating block is 17.

If the repeating decimal is between 0 and 1, and the repeating block is n digits long, first occurring right after the decimal point, then the fraction (not necessarily reduced) will be the integer number represented by the n-digit block divided by the one represented by n digits 9.

the maximum number of digits be in the repeating block of the decimal expansion of 1/13 is 9/13 .

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