1310 = 11012
(13)10 = (1 1 0 1)2
15 = 1111 14 = 1110 13 = 1101
The number that comes after 1101 is 1102. If you are referring to binary numbers, the binary representation of 1101 is 13 in decimal, and the next binary number would be 1110, which represents 14 in decimal.
The canonical representation of a number typically refers to its expression in a standard form, such as prime factorization or binary representation. For the number 5888, its prime factorization is (2^6 \times 7^1 \times 13^1). In binary, 5888 is represented as 1011011110000.
Jack Hill suggested "1101" instead; 1101 is the binary representation of the number 13
(13)10 = (1 1 0 1)2
The binary representation is : 1111011001
15 = 1111 14 = 1110 13 = 1101
The number that comes after 1101 is 1102. If you are referring to binary numbers, the binary representation of 1101 is 13 in decimal, and the next binary number would be 1110, which represents 14 in decimal.
The binary representation of the keyword "129" in decimal is 10000001.
The canonical representation of a number typically refers to its expression in a standard form, such as prime factorization or binary representation. For the number 5888, its prime factorization is (2^6 \times 7^1 \times 13^1). In binary, 5888 is represented as 1011011110000.
Jack Hill suggested "1101" instead; 1101 is the binary representation of the number 13
The binary representation of the decimal number 0.125 can be found by converting it to binary. Since 0.125 is equal to ( \frac{1}{8} ), it can be expressed as ( 0.001 ) in binary. This is derived from the fact that ( 2^{-3} = 0.125 ). Thus, the binary representation of 0.125 is ( 0.001 ).
To find the 2's complement of (-13) in binary, first, convert the positive value (13) to binary, which is 1101 in 4 bits. Then, invert the bits to get 0010, and finally, add 1 to this result, resulting in 0011. Thus, the 2’s complement representation of (-13) in 4-bit binary is 0011.
To provide the binary representation for "a," we first need to know that "a" is a character in the ASCII (American Standard Code for Information Interchange) encoding system. In ASCII, the character "a" is represented by the decimal value 97, which converts to binary as 01100001. Thus, the binary representation for "a" is 01100001.
I am not!
11111111=255 'o' zeroes are present in the binary representation of 51x5