-128 to 127, in two's-complement.
-128 to 127
The complement is 60 degrees.
objective complement
example modifier and complement
128 degrees
The complement: 38° (90-52=38) The supplement: 128° (180-52=128)
-128 to 127, in two's-complement.
-128 to 127, in two's-complement.
Two's complement is the successor to ones' complement. That is, take the ones' complement of a value and add 1. In signed notation, the two's complement of any value negates that value. For example: The ones' complement of 01011010 is 10100101. To get the two's complement, add 1, thus 10100110. The process is reversible: the ones' complement of 10100110 is 01011001. Add 1 to get 01011010, which is the original value. In unsigned notation, 01011010 is 90 decimal while 10100110 is 166. In signed notation, 10100110 is -90. This is because the most-significant bit (bit-7) indicates the sign, but also has the decimal value 128. Thus if bit-7 is set, the remaining 7 bits (38 decimal in this case) are added to -128, which is -90. Thus 10000000 is -128+0, which is -128, while 11111111 is -128+127, which is -1. Originally, the ones' complement was used to negate values, but this is rarely used today because 1111111 would be -0, but 0 is neither signed nor unsigned, and you certainly don't want two separate zeroes. An alternative form of negation simply flips bit-7 but this had the same problem with 10000000 being -0. Two's complement doesn't have this problem so counting from -128 to +127 is greatly simplified because we can start at 10000000 (-128) and iteratively increment by 1. When we reach 11111111 (-1), adding 1 wraps around to become 00000000 and we continue until 01111111 (127). Add 1 again and we get 10000000, which takes us back to -128. As to what is the solution for two's complement program in cpp, I do not know. I wasn't even aware there was a two's complement problem that required a solution. Perhaps if you could specify the problem (using the discussion page) we may be able to update this answer accordingly.
-128 to 127
-128
6
-127D
in 2's Complement there is only one zero: All zeros In 1's Complement there are two zeros: All zeros, and All ones ("negative" zero). So you have one less signed number you can represent with the same amount of bits. For example, with 8 bits, with 2's Complement you can represent -128 to +127 while with 1's complement you can only represent -127 to +127.
The size of a byte primitive is 8-bits.
There is 8 pints in 128 fl oz or if you are using gallons 1 gallon is the answer complement me bye!