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A counting base of ten is a decimal base.
In base eight, the counting numbers are represented as follows: 1, 2, 3, 4, 5, 6, 7, 10, 11, 12. The numbers 1-7 are the same as in base ten, but the number 8 is represented as 10 in base eight, and the pattern continues from there. This is because in base eight, each place value represents a power of 8 instead of 10 as in base ten.
Base 10 means that when counting upwards, when a digit goes to ten it creates a new digit to the left.Examples of base 10 usage:080910or098099100If you were dealing with base 2 (a/k/a "binary"), when counting upwards, when a digit goes to 2 it creates a new digit to the left.Examples of base 2 usage:000110or010011100If you were dealing with base 16 (a/k/a "hexidecimal"), when counting upwards, when a digit goes to 16 it creates a new digit to the left.Examples of base 16 usage:08090A0B0C0D0E0F10or0FC0FD0FE0FF100
When dealing with base 2 (a/k/a "binary"), when counting upwards, when a digit goes to 2 it creates a new digit to the left. Examples of base 2 usage: 00 01 10 or 010 011 100 Base 10 means that when counting upwards, when a digit goes to ten it creates a new digit to the left. Examples of base 10 usage: 08 09 10 or 098 099 100 If you were dealing with base 16 (a/k/a "hexidecimal"), when counting upwards, when a digit goes to 16 it creates a new digit to the left. Examples of base 16 usage: 08 09 0A 0B 0C 0D 0E 0F 10 or 0FC 0FD 0FE 0FF 100
In base 3, the counting numbers are represented using the digits 0, 1, and 2. The first 15 counting numbers in base 3 are: 0, 1, 2, 10, 11, 12, 20, 21, 22, 100, 101, 102, 110, 111, and 112. Each place value increases by powers of 3, similar to how place values increase by powers of 10 in the decimal system.