Are these 8-bits a signed or unsigned value: 10101101 Yes, the most significant bit is a 1 so the number is a signed negative value. No, the most significant bit is simply another place value in binary so the numb is an unsigned positive value. Unknown, the binary pattern could be interpreted either way.
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- A(n) __________ is an integer stored in double the normal number of bit positions.What decimal value does the 8-bit binary number 10011110have if:1. a) It is interpreted as an unsigned number?b) It is on a computer using signed-magnituderepresentation?2. c) It is on a computer using one’s complementrepresentation?3. d) It is on a computer using two’s complementrepresentation?4. e) It is on a computer using excess-127 representation?What decimal value does the 8-bit binary number 10110100have if:1. a) It is interpreted as an unsigned number?2. b) It is on a computer using signed-magnituderepresentation?3. c) It is on a computer using one’s complementrepresentation?4. d) It is on a computer using two’s complementrepresentation?5. e) It is on a computer using excess-127 representation?
- Solve all parts or i will dislike A) 1.0 x 2^127 is the largest absolute number that can be represented in the 32-bit representation (True/False) For True enter 1 For False enter 0 ? B) 1.0 x 2^200 will be considered as Infinity in the 32-point representation (True/False) ?1) For a sytem of 10-digit unsigned base 2 numbers, how many numbers can be represented? 2) For a (n-1) digit 2's complement binary number (n>2), what is the number of negative integers? 3) For a 10 digit 2's complement number, what is the difference between the most positive number and the most negative number?Given the two binary numbers 11111100 and 01110000:1. a) Which of these two numbers is the larger unsigned binarynumber?2. b) Which of these two is the larger when it is beinginterpreted on a computer using signed two’s complementrepresentation?3. c) Which of these two is the smaller when it is beinginterpreted on a computer using signed-magnituderepresentation?
- a. What decimal number is represented by the following single precisionfloat?1 0111 1100 0110 0000 0110 0000 0000 000b. What decimal number is represented by the following single precisionfloat?1 0101 1100 0110 0010 0110 0000 0000 000c. How many bits are needed to represent 57B(Hex) in binary?Convert IEEE Single-Precision Binary Format Real number 11000100101001000010101000000000 to decimal. Please show all the steps. a) [1] What is the sign? b) [1] What is the biased exponent value? c) [1] What is the unbiased exponent value? d) [2] What is the normalized representation of the number in BINARY? e) [1] What is the unnormalized representation of the number in BINARY? f) [1] What is the decimal value of the whole number part of the number? g) [2] What is the decimal value of the fractional part of the number? h) [1] What is the real number in base 10What bit pattern is stored for the following characters assuming an 8-bit byte? a. A b. a c. 8 d. % 2. What character is represented by the following bit patterns? a. 0011 0000 b. 0100 0011 c. 0111 1000 d. 0010 1010
- What is the result of (~101 + 1) in decimal? What is the result of (25 << 2) in unsigned 8-bit binary? Hint: Convert 25 to binary and shift 2 bits to the left. Given the following unsigned 8-bit binary number: 0101 0010What is the binary number after shifting 3 bits to the left? Given the following signed 8-bit binary number: 1110 0101What are the two possible binary numbers after shifting 3 bits to the right? What is the result of (~142) in unsigned 8-bit binary? Hint: Convert 142 to binary then perform one's complement. Please answer Questions 1-5 Thank you.With Fixed-length Binary Numbers: What is the decimal representation of the 10-bit signed binary number 01_0001_0001? What is the decimal representation of the 16-bit signed binary number 0000_0001_0001_0001?The binary numbers illustrated below are 4-bit 2's complement binary numbers. Which of the following operations generates an overflow? Justify your answer by converting the operands and outcomes to decimals. a. 1111 + 0111 b. 1001 - 0011 c. 0111 + 0110