Where the a^b means a raised to the b power:
11111111 = 2^7 + 2^6 + 2^5 + 2^4 + 2^3 + 2^2 + 2^1 + 2^0 = 128 + 64 + 32 + 16 + 8 + 4 + 2 + 1 = 255
or
Add 1 to reduce the number of 1's to process: 11111111 + 1 = 100000000 = 2^8 = 256 Subtract 1 to get back to the original number: 100000000 - 1 = 256 - 1 = 11111111 = 255
The largest value that can be stored in one word in binary depends on the word size, which is typically defined in bits. For example, in a 32-bit word, the largest unsigned value is (2^{32} - 1), which equals 4,294,967,295. In a 64-bit word, the largest unsigned value is (2^{64} - 1), amounting to 18,446,744,073,709,551,615. Thus, the maximum value is determined by the number of bits in the word.
The binary code for the word "hell" can be represented using ASCII values. Each character corresponds to an 8-bit binary number: 'h' is 01101000, 'e' is 01100101, 'l' is 01101100, and the second 'l' is again 01101100. Therefore, the complete binary representation of "hell" is 01101000 01100101 01101100 01101100.
In binary code, the word "no" can be represented using ASCII values. The letter "n" corresponds to the ASCII value 110, which is 01101110 in binary, and the letter "o" corresponds to 111, which is 01101111 in binary. Therefore, "no" in binary code is 01101110 01101111.
The word "Hello" can be represented in binary using ASCII encoding. Each letter corresponds to a specific ASCII value that can be converted to binary. For example, "H" is 72 (binary 01001000), "e" is 101 (binary 01100101), "l" is 108 (binary 01101100), and "o" is 111 (binary 01101111). Therefore, "Hello" in binary is: 01001000 01100101 01101100 01101100 01101111.
In binary code, the word "OK" can be represented using ASCII values. The letter 'O' corresponds to the ASCII value 79, which is 01001111 in binary, and the letter 'K' corresponds to 75, which is 01001011 in binary. Therefore, "OK" in binary is 01001111 01001011.
That would be 216 - 1, or 65535.
The largest value that can be stored in one word in binary depends on the word size, which is typically defined in bits. For example, in a 32-bit word, the largest unsigned value is (2^{32} - 1), which equals 4,294,967,295. In a 64-bit word, the largest unsigned value is (2^{64} - 1), amounting to 18,446,744,073,709,551,615. Thus, the maximum value is determined by the number of bits in the word.
Digital quantities are represented by binary numbers (ONES and ZEROS). The binary ONES and ZEROS make up a word or number that indicate a value. Each bit position represents a portion of the overall quantity.
The binary code for the word "hell" can be represented using ASCII values. Each character corresponds to an 8-bit binary number: 'h' is 01101000, 'e' is 01100101, 'l' is 01101100, and the second 'l' is again 01101100. Therefore, the complete binary representation of "hell" is 01101000 01100101 01101100 01101100.
In binary code, the word "no" can be represented using ASCII values. The letter "n" corresponds to the ASCII value 110, which is 01101110 in binary, and the letter "o" corresponds to 111, which is 01101111 in binary. Therefore, "no" in binary code is 01101110 01101111.
The word "Hello" can be represented in binary using ASCII encoding. Each letter corresponds to a specific ASCII value that can be converted to binary. For example, "H" is 72 (binary 01001000), "e" is 101 (binary 01100101), "l" is 108 (binary 01101100), and "o" is 111 (binary 01101111). Therefore, "Hello" in binary is: 01001000 01100101 01101100 01101100 01101111.
In binary code, the word "OK" can be represented using ASCII values. The letter 'O' corresponds to the ASCII value 79, which is 01001111 in binary, and the letter 'K' corresponds to 75, which is 01001011 in binary. Therefore, "OK" in binary is 01001111 01001011.
In binary code, the word "yes" is represented as follows: the letter 'y' is 121 in ASCII, which is 01111001 in binary; 'e' is 101, which is 01100101; and 's' is 115, which is 01110011. Therefore, "yes" in binary is 01111001 01100101 01110011.
Binary describes a number with a base of two.
You will need to look up the ASCII numbers for each letter, then convert those number to binary. The word "Denny" in binary is: 0100010001100001011011100110111001111001
Binary numbers.
The answer depends on the number of binary digits (BITS) in the word. The largest 8-BIT hexadecimal word will be 16^8 -1 = 4,294,967,295.Nowadays, 32 and 64 bit words are common: a 64 bit word could hold a number greater than 1.1*10^77 while a 128 bit word (not yet in common use) would exceed 1.3*10^154 or a Googol^1.5