Number in Base 11: What's the 10th Value?

  • Thread starter star.torturer
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In summary, there are various numeral systems that use bases higher than 10, such as the Maya's base 20 system and the Babylonian's base 60 system. Additionally, a traditional Chinese system combines bases 10 and 12 to form a base 60 system. These systems are often used in time-keeping and other specialized fields.
  • #1
star.torturer
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0
if it hasent been doen before:

whats the cahracter/name for the 10th value in a scale of base 11
(ie: base 10 has 0-9, base 2 has 0 + 1)
thanks
 
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  • #2
I think it's customary to start using A, B, etc. You can still call the numeral by any name that represents the same number. Any name that you use is just another numeral from another numeral system. If A in your base-11 system represents the number that is called 10 in the base-10 system or ten in English, you can say that A represents 10 or ten if that helps clarify something.
 
  • #3
yep i was just wondering what other numerals there were

is there anyware that over base 10 is used regularly?
 
  • #4
star.torturer said:
yep i was just wondering what other numerals there were

is there anyware that over base 10 is used regularly?
In computer science, I believe. You can try starting at http://en.wikipedia.org/wiki/Numeral_system.

And welcome to PF, by the way! :smile:
 
  • #5
i like this
Latin construction, and the etymologically correct term for "decimal" arithmetic should be "denary".)[1] Schwartzman notes that the expected purely Latin form would be "sexadecimal", but then computer hackers would be tempted to shorten the word to "sex".[2]
how true
lol
 
  • #6
star.torturer said:
yep i was just wondering what other numerals there were

is there anyware that over base 10 is used regularly?

Famously, the Maya used a base 20 system. I don't speak Mayan, though, so I'm not sure what the numerals were called. The most obvious place where bases over 10 are used today, in western countries, is in time-keeping. We use a base 60 system to count to minutes and hours from seconds, although we use the names of base 10 numerals.
 
  • #7
loseyourname said:
Famously, the Maya used a base 20 system. I don't speak Mayan, though, so I'm not sure what the numerals were called.
I don't know what they were called either, but here is what they look like:

http://saxakali.com/historymam2.htm


loseyourname said:
We use a base 60 system to count to minutes and hours from seconds, although we use the names of base 10 numerals.
The base 60 system was used in Babylonia.

http://en.wikipedia.org/wiki/Babylonian_numerals


Also, there is a traditional Chinese system that uses a combination of base 10 and base 12 systems into a base 60 system.

http://www.chinapage.com/12animals.html

More pertinant information can be found here:

http://en.wikipedia.org/wiki/Numeral_system
 
Last edited by a moderator:

1. What is the decimal value of the 10th digit in base 11?

The decimal value of the 10th digit in base 11 is 10.

2. How do you convert a number from base 11 to decimal?

To convert a number from base 11 to decimal, you can use the following formula:

Decimal value = (last digit x 11^0) + (second to last digit x 11^1) + (third to last digit x 11^2) + ...

3. What is the place value of the 10th digit in base 11?

The place value of the 10th digit in base 11 is 11^1 or 11.

4. What is the significance of the 10th digit in base 11?

The 10th digit in base 11 represents the number 10, which is equivalent to the decimal number 10. It is the highest single digit in base 11 and is often used as a placeholder in larger numbers.

5. Can you explain the concept of base 11 and its relation to the decimal system?

Base 11 is a number system that uses 11 digits (0-9 and A) to represent numbers. This is similar to the decimal system, which uses 10 digits (0-9) to represent numbers. In base 11, the value of each digit is based on its position in the number, with the 10th digit having a place value of 11. This system allows for a wider range of numbers to be represented with fewer digits compared to the decimal system.

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