Base Calculator (2–36) – Calculate Any Number
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Are you a programmer or computer expert and do you want to calculate the base number of a numeral system? Then you are welcome.
Here, the Numeral system calculator tool allows you to calculate the number of digits in the subscript of the base of different numeral systems. Use the tool now.
Using the base calculator tool, you can solve your computer and code related problems and You can use this tool to calculate bases from 2-36.
Result Number: -
Decimal: -
Binary: -
Number Base Reference Table (2–36)
| Base | Name | Symbols |
|---|---|---|
| 2 | Binary | 0–1 |
| 3 | Ternary | 0–2 |
| 4 | Quaternary | 0–3 |
| 5 | Quinary | 0–4 |
| 6 | Senary | 0–5 |
| 7 | Septenary | 0–6 |
| 8 | Octal | 0–7 |
| 9 | Nonary | 0–8 |
| 10 | Decimal | 0–9 |
| 11 | Undecimal | 0–9, A |
| 12 | Duodecimal | 0–9, A–B |
| 13 | Tridecimal | 0–9, A–C |
| 14 | Tetradecimal | 0–9, A–D |
| 15 | Pentadecimal | 0–9, A–E |
| 16 | Hexadecimal | 0–9, A–F |
| 17 | Heptadecimal | 0–9, A–G |
| 18 | Octodecimal | 0–9, A–H |
| 19 | Nonadecimal | 0–9, A–I |
| 20 | Vigesimal | 0–9, A–J |
| 21 | Unvigesimal | 0–9, A–K |
| 22 | Duovigesimal | 0–9, A–L |
| 23 | Trivigesimal | 0–9, A–M |
| 24 | Tetravigesimal | 0–9, A–N |
| 25 | Pentavigesimal | 0–9, A–O |
| 26 | Hexavigesimal | 0–9, A–P |
| 27 | Heptavigesimal | 0–9, A–Q |
| 28 | Octovigesimal | 0–9, A–R |
| 29 | Nonavigesimal | 0–9, A–S |
| 30 | Trigesimal | 0–9, A–T |
| 31 | Untrigesimal | 0–9, A–U |
| 32 | Duotrigesimal | 0–9, A–V |
| 33 | Tritrigesimal | 0–9, A–W |
| 34 | Tetratrigesimal | 0–9, A–X |
| 35 | Pentatrigesimal | 0–9, A–Y |
| 36 | Hexatrigesimal | 0–9, A–Z |
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What is a base calculator tool?
base calculator tool is an online free tool, which allows you to calculate the base of a numeral system. This tool can be used in different coding languages and to solve computer problems. Therefore, this tool can be called, programmers calculator.
How to use a base calculator tool?
To use the programmers calculator tool, first you have to select the base, for example: octal (8). Then for base calculation, you have to input the number in the 2 input fields and select any one of the operations between the two numbers, addition, subtraction, multiplication, division. Then you have to click on the calculate button to get the result of octal (8). Wait for a while, the tool will calculate the base and you will see the result below.
Explain the tool.
This numeral system calculator tool gives the result of decimal and binary base. Among these, decimal (base 10) is useful in all kinds of calculations in our daily life market and binary (base 2) can be used in all the works of computers and digital electronics.
It should be remembered that by using this tool, you can calculate with the bases of a total of four numeral systems, Binary, Decimal, Octal, Hexadecimal, that is, you can complete the calculator between the bases up to base (2-36).
Understanding Number Bases (Binary, Octal, Decimal, Hexadecimal)
Let us tell you about four in total, here you will learn about the base (2-36) numbers.
First, learn about the base, base is a subscript representing the number of numbers, which is written under the name of the four types of base, such as: octal (8). Here (8) is the value of the representing number, which helps to understand the base easily and here octal is the name of the base.
Anyway, let's understand the Number Bases.
Binary (base 2)
Binary base is a name and number of the number system, which is known as base-2. This number system uses two numbers, such as: 0 and 1 and Binary: 1011.
Octal (base 8)
Octal base is a name and number of the number system, which is known as base-8. This number system uses a total of eight digits, such as 0, 1, 2, 3, 4, 5, 6, 7
Decimal (base 10)
Decimal base is a number system used in daily life, which we use every day. It is known as base-10, the total number of digits of base 10 is 10, such as: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9.
Hexadecimal (base 16)
Hexadecimal base is the 16th number system, which works with 16 digits. It is known as base-16, the total number of digits of base 16 is 16, such as: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E, F
Where A = 10, B = 11, C = 12 ..., F = 15.
If you take F = 15, an example is given, such as: Hexadecimal number 1F = Decimal 31. Let's explain a little, (1×16 + 15) = 31
How useful are decimal and binary bases in real life?
This tool is very high quality and can be used in daily work and computer work. Because this tool shows the results of binary (2) and decimal (10).
That is, this tool can be used by a general user and programmer, computer expert.
Conclusion
The use and useful aspects of this tool will help you in many things in your real life. If you want to use the tool well, you can use it twice, in this way you will get a deep understanding of the tool.
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