Binary to Base 13 Converter

Enter a binary (base-2) number to instantly convert it to tridecimal (base-13). View clear, step-by-step calculations and see exactly how the conversion works.

Calculation Steps

Related Converters

Binary to Octal Binary to Decimal Binary to Hex Binary to Base 13 Octal to Base 13 Decimal to Base 13 Hex to Base 13 Base 13 to Binary

How to Use the Binary to Base 13 Converter

This tool allows you to quickly convert Binary numbers into Base 13. Follow these simple steps to get started:

Enter Binary Value

Type your Binary number into the input field. Make sure to use only valid characters (0-1).

Click Convert

Click the "Convert" button to process the number. The tool instantly calculates the Binary to Base 13 conversion.

View Results

You will see the base 13 result immediately, along with a step-by-step breakdown of how the calculation was done.

Copy & Share

Use the "Copy" button to save the base 13 result to your clipboard, or share your calculation directly using the current link.

About Binary and Base 13

Base 2 (binary) is a numeral system that uses two unique symbols to represent values. The valid digits in base 2 are: 0, and 1. Each digit’s position represents a power of 2, increasing from right to left.

Base 13 (tridecimal) uses thirteen unique symbols to represent numbers. The valid digits in base 13 are: 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, and C. Like all positional numeral systems, each digit’s value depends on its position and the base being used.

Converting numbers from Binary to Base 13 allows you to compare and work with values across different numeral systems. This type of conversion is commonly used in mathematics, computer science, programming, and digital systems.

Binary to Base 13 Conversion Table

Decimal	Binary	Base 13
1	1	1
2	10	2
3	11	3
4	100	4
5	101	5
6	110	6
7	111	7
8	1000	8
9	1001	9
10	1010	A
11	1011	B
12	1100	C
13	1101	10
14	1110	11
15	1111	12
16	10000	13
17	10001	14
18	10010	15
19	10011	16
20	10100	17
21	10101	18
22	10110	19
23	10111	1A
24	11000	1B
25	11001	1C
26	11010	20
27	11011	21
28	11100	22
29	11101	23
30	11110	24
31	11111	25
32	100000	26
33	100001	27
34	100010	28
35	100011	29
36	100100	2A
37	100101	2B
38	100110	2C
39	100111	30
40	101000	31
41	101001	32
42	101010	33
43	101011	34
44	101100	35
45	101101	36
46	101110	37
47	101111	38
48	110000	39
49	110001	3A
50	110010	3B

Decimal	Binary	Base 13
51	110011	3C
52	110100	40
53	110101	41
54	110110	42
55	110111	43
56	111000	44
57	111001	45
58	111010	46
59	111011	47
60	111100	48
61	111101	49
62	111110	4A
63	111111	4B
64	1000000	4C
65	1000001	50
66	1000010	51
67	1000011	52
68	1000100	53
69	1000101	54
70	1000110	55
71	1000111	56
72	1001000	57
73	1001001	58
74	1001010	59
75	1001011	5A
76	1001100	5B
77	1001101	5C
78	1001110	60
79	1001111	61
80	1010000	62
81	1010001	63
82	1010010	64
83	1010011	65
84	1010100	66
85	1010101	67
86	1010110	68
87	1010111	69
88	1011000	6A
89	1011001	6B
90	1011010	6C
91	1011011	70
92	1011100	71
93	1011101	72
94	1011110	73
95	1011111	74
96	1100000	75
97	1100001	76
98	1100010	77
99	1100011	78
100	1100100	79