Given the bit pattern (11101000) 2 in two's complement notation, which of the following is the correct base conversions to base ten?
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Given the bit pattern (11101000) 2 in two's complement notation, which of the following is the correct base conversions to base ten?
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- A(n) __________ is an integer stored in double the normal number of bit positions.Using 8-bit representation, what is the 2’s complement of the result of ((45 base 10) + (44 base 10))?How many different values can be represented using 16-bit two’s complement representation? What’s the largest and smallest possible value? Answer the two questions again for n-bit 2’s complement. Please show all steps.
- One's complement, two's complement and sign & magnitude all have the same 32-bit representation for signed integers in the range ______ to _______. What goes in the blanks to make this true? Please provide explanation as well.What is the hex value of the number −222210 when coded using two’s complement representation in 12 bits?What is the hexadecimal value of the number 1019 assuming two’s complement representation in 12 bits?
- Show the binary representation of the following decimal numbers in (i) 2’s complement, (ii) 1’s complement, using 20 bits: a) 133,089 b) -138,989 c) - 7If the 5-bit 2’s complement of X is equal to 01010, then What is the 5-bit 2’s complement of -X?In the following problems each bit pattern represents a value stored in two's complement notation. Find the answer to each problem in two's complement notation by performning the addition process described.1. 0011 + 0001, 2. 0101 + 1010. 3. 1110 + 0011
- Represent 5 in three ways using only 8 bits: Signed-magnitude (a), signed 1's complement (b), and signed 2's complement (c).With explanation please 1) Find the largest positive number that can be represented in n-bit 2’s complement code? 2) Find the greatest magnitude negative number that can be represented in n-bit 2’s complement code?WHAT IS THE 16-BIT BINARY (2’S COMPLEMENT) REPERESENTATION OF EACH OF THE FOLLOWING SIGNED INTEGERS? A. -18 B. -12 C. +129 D. +64 E. -256