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What is this the binary code of 01000010 01100001 01100011 01101011 00100000 01110101 01110000 00100000 01101101?
Wiki User
∙ 12y ago
This depends upon what "base" you are referring. In "base 10", 111 is 1101111.
In "base 8", 111 is 1001001
In "base 16", 111 is 100010001.
Of course, if you are just asking "what is the value of 111 in base 10" that would be 7. (4 + 2 + 1)
Wiki User
∙ 15y ago
Wiki User
∙ 12y ago39 in base of 10.
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∙ 12y agoType your answer here... Back up m
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∙ 11y ago56.5625
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01110111 01101000 01100101 01110010 01100101 00100000 01100001 01110010 01100101 00100000 01101101 01111001 00100000 01101011 01100101 01111001 01110011?
01010100 01101000 01100101 01111001 00100000 01100001 01110010 01100101 00100000 01101001 01101110 00100000 01111001 01101111 01110101 01110010 00100000 01101100 01100101 01100110 01110100 00100000 01101000 01100001 01101110 01100100 00100000 01101001 01101110 01110011 01101001 01100100 01100101 00100000 01110000 01101111 01100011 01101011 01100101 01110100 00101100 00100000 01101100 01100101 01100001 01110100 01101000 01100101 01110010 00100000 01101010 01100001 01100011 01101011 01100101 01110100 00100000 01101000 01100001 01101110 01100111 01101001 01101110 01100111 00100000 01110101 01101110 01100100 01100101 01110010 00100000 01110100 01101000 01100101 00100000 01110011 01110100 01100001 01101001 01110010 01110011 00101110
Here is the first half look at advanced.01101000 01100001 01110100 00100000 01101001 01110011 00100000 01100001 00100000 0110110001101001 01110011 01110100 00100000 01101111 01100110 00100000 01110011 01110100 01100101?
What is a list of steps you follow to complete a task?
The language of zeros and one's is known as?
That is binary code! Binary code is what your computer basically runs off of. Those 1's and 0's are executed by the CPU, which then turns into a program such as an internet browser. Another cool fact about binary code, is that you can hide messages in it! See if you can decode this. 01010111 01101001 01101011 01101001 01000001 01101110 01110011 01110111 01100101 01110010 01110011 00100000 01101001 01110011 00100000 01100001 01110111 01100101 01110011 01101111 01101101 01100101 00100001
What is god's address?
God is not a physical being with a physical address. He is a concept, a belief, etc. Once you figure out what God is, you should be able to find him. Other things that can't be addressed includes: - The beginning of time - Distance & depth of space - Infinity
How do you make binary letters?
Upper case A 01000001 B 01000010 C 01000011 D 01000100 E 01000101 F 01000110 G 01000111 H 01001000 I 01001001 J 01001010 K 01001011 L 01001100 M 01001101 N 01001110 O 01001111 P 01010000 Q 01010001 R 01010010 S 01010011 T 01010100 U 01010101 V 01010110 W 01010111 X 01011000 Y 01011001 Z 01011010 Lower Case a 01100001 b 01100010 c 01100011 d 01100100 e 01100101 f 01100110 g 01100111 h 01101000 i 01101001 j 01101010 k 01101011 l 01101100 m 01101101 n 01101110 o 01101111 p 01110000 q 01110001 r 01110010 s 01110011 t 01110100 u 01110101 v 01110110 w 01110111 x 01111000 y 01111001 z 01111010
What is is the alphabet in binary?
CapitalsLowercase Letter Binary Code A 01000001 B 01000010 C 01000011 D 01000100 E 01000101 F 01000110 G 01000111 H 01001000 I 01001001 J 01001010 K 01001011 L 01001100 M 01001101 N 01001110 O 01001111 P 01010000 Q 01010001 R 01010010 S 01010011 T 01010100 U 01010101 V 01010110 W 01010111 X 01011000 Y 01011001 Z 01011010 Letter Binary Code a 01100001 b 01100010 c 01100011 d 01100100 e 01100101 f 01100110 g 01100111 h 01101000 i 01101001 j 01101010 k 01101011 l 01101100 m 01101101 n 01101110 o 01101111 p 01110000 q 01110001 r 01110010 s 01110011 t 01110100 u 01110101 v 01110110 w 01110111 x 01111000 y 01111001 z 01111010
What is the binary code for mike?
01101101011010010110101101100101 Assuming you are using ASCII encoding, using 8-bit characters on a Big Endian computer architecture, then it would be: 01101101 01101001 01101011 01100101 On a computer using Little Endian byte-order: 01100101 01101011 01101001 01101101 The binary representation of a character is heavily dependent on the particular character encoding method being used (ASCII was originally the most common encoding, with UTF-8 now superseding it)
What does 010110 mean in computer speak?
That is 22. Basicly, there are two types of binary: NUMBERS, and ALL. NUMBERS is like this: if you want to write 22 in binary then write it like this: 32 16 8 4 2 1 0 1 0 1 1 0 ALL is like this: If you are doing ALL then they are in groups of eight like this: 01000001 01110010 01110100 01110011 01101011 01111001 01100100 01001010
How do the instructions that people write for computers transcribe into binary form?
Each symbol has a preassigned code. What you see as an A on your keyboard, the computer sees as 01000001. What you see as WikiAnswers, the computer sees as 01010111 01101001 01101011 01101001 01000001 01101110 01110011 01110111 01100101 01110010 01110011. There is a code for each capital letter, each lower case letter, each number, and each symbol. Whatever you enter already has a preassigned binary equal.
1 Convert the IP address 131.107.125.234 to its vinary octet values?
Convert each decimal number to a binary number separately. You can use Windows calculator for this (in the menu you will find a command to switch between standard calculator and scientific calculator). Each group of bits must be completed to 8 bits - fill out with zeroes on the left, until you have 8 bits (so for the the second part, the calculator will give you 1101011 - add a zero to the left to get 01101011). If you want to do the conversion with pencil and paper, ask a separate question, or research existing questions, something like "how do you convert decimal to binary".
How can you learn binary?
Ill teach you right now, only binary math tho, not the programming langue or anything, just that math.... first use this table 1 2 4 8 now the number 1 is like saying "yes" and 0 is like saying "No" to make the number 5 you do 1 plus 4 = 5 so we do do we use 4 yes do we use 2 no do we use 1 yes so its 101 first one is 4 then 0 is 2 meaning we don't count that and then 1 again witch is 1 so we add em, 5 so 101 = 5 how to make letters? here is a graph you can use I forgot to say, that the 1 2 4 8 keeps going just get the last number and add it with itself like 1 2 4 8 16 32 64 128 and so on chr(32) 00100000 ! chr(33) 00100001 " chr(34) 00100010 # chr(35) 00100011 $ chr(36) 00100100 % chr(37) 00100101 & chr(38) 00100110 ' chr(39) 00100111 ( chr(40) 00101000 ) chr(41) 00101001 * chr(42) 00101010 + chr(43) 00101011 , chr(44) 00101100 - chr(45) 00101101 . chr(46) 00101110 / chr(47) 00101111 0 chr(48) 00110000 1 chr(49) 00110001 2 chr(50) 00110010 3 chr(51) 00110011 4 chr(52) 00110100 5 chr(53) 00110101 6 chr(54) 00110110 7 chr(55) 00110111 8 chr(56) 00111000 9 chr(57) 00111001 : chr(58) 00111010 ; chr(59) 00111011 < chr(60) 00111100 = chr(61) 00111101 > chr(62) 00111110 ? chr(63) 00111111 @ chr(64) 01000000 A chr(65) 01000001 B chr(66) 01000010 C chr(67) 01000011 D chr(68) 01000100 E chr(69) 01000101 F chr(70) 01000110 G chr(71) 01000111 H chr(72) 01001000 I chr(73) 01001001 J chr(74) 01001010 K chr(75) 01001011 L chr(76) 01001100 M chr(77) 01001101 N chr(78) 01001110 O chr(79) 01001111 P chr(80) 01010000 Q chr(81) 01010001 R chr(82) 01010010 S chr(83) 01010011 T chr(84) 01010100 U chr(85) 01010101 V chr(86) 01010110 W chr(87) 01010111 X chr(88) 01011000 Y chr(89) 01011001 Z chr(90) 01011010 [ chr(91) 01011011 \ chr(92) 01011100 ] chr(93) 01011101 ^ chr(94) 01011110 _ chr(95) 01011111 ` chr(96) 01100000 a chr(97) 01100001 b chr(98) 01100010 c chr(99) 01100011 d chr(100) 01100100 e chr(101) 01100101 f chr(102) 01100110 g chr(103) 01100111 h chr(104) 01101000 i chr(105) 01101001 j chr(106) 01101010 k chr(107) 01101011 l chr(108) 01101100 m chr(109) 01101101 n chr(110) 01101110 o chr(111) 01101111 p chr(112) 01110000 q chr(113) 01110001 r chr(114) 01110010 s chr(115) 01110011 t chr(116) 01110100 u chr(117) 01110101 v chr(118) 01110110 w chr(119) 01110111 x chr(120) 01111000 y chr(121) 01111001 z chr(122) 01111010 { chr(123) 01111011 | chr(124) 01111100 } chr(125) 01111101 ~ chr(126) 01111110 n/a chr(127) 01111111
