Suppose we are computing an 8-bit checksum value, rather than for 16-bit values. We are computing it over the following three 8-bit values: OxB6, 0x73, and Ox92. What would the checksum value be?
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- A(n) __________ is an integer stored in double the normal number of bit positions.For this problem we will use a hypothetical floating-point representation that is similar to IEEE-754. It uses 12 bits total, consisting of 1 sign bit, 5 exponent bits, and 6 mantissa bits. Convert -14.125 to this format. Write the three portions of the number below as binary strings using the appropriate number of bits. Sign (1 bit): Exponent (5 bits): Mantissa (6 bits):Consider the half-precision floating-point format, which has five bits for the exponent and ten bits for the significand. Find the decimal (i.e., base 10) number represented by the following bits in the half-precision floating- point format: (a) 0100110001110000. (b) 1000001111 1111. (c) 0111110000000000.
- Suppose we need to write the decimal number 55.3125 in IEEE floating point representation. What is the value of the EXPONENT? 10001000 10000010 1000100 0100010We are given a number 0b1100_0000 represented in a 8-bit system. Prob 2. Answer the following questions: . What is the value in decimal if this is an unsigned number? . What is the value in decimal if this is a signed number? • If we extend (type case) this number to a 16-bit system as an unsigned number, what will it be in hexadecimal? • If we extend (type case) this number to a 16-bit system as a signed number, what will it be in hexadecimal?Encode (800) 555-0012 in ASCII, including punctuation. 5.Translate the following hexadecimal into binary and then into ASCII: 68 65 78 61 64 65 63 69 6D 61 6C You have discovered the following string of binary ASCII code; figure out what they mean: 01010111 01100001 01111001 00100000 01110100 01101111 00100000 01100111 01101111 00100001
- To represent real binary numbers in floating point notation, we use a 14-bit format with 1 bit for the sign, 5 bits for the exponent, and 8 bits for the significand. Assuming an excess-16 exponent bias, and no implied 1 bit to the left of the radix point, the negative binary (real) number -0.0000100101 is represented as O 11010010010100 O 11110010010100 O 10110010010100 O 00110010010100Convert the following float-point decimal numbers into binary: A=0.05, B=-0.04375; and then, find the result of 2 x (A+B) based on the binary representation. Your final result should be in the scientific normalized form. Finally. depict memory content showing the final results stored in a 64-bit word.In this question, you are provided with a decimal floating-point number. You are asked to encode this value into its IEEE-754 floating-point representation in the form of 8 hexadecimal digits. If rounding is needed, use rounding to the nearest floating-point number. Do NOT add any spaces or commas to your answer. Represent, i.e., encode, 262148.140625 into a 32-bit single-precision IEEE-754 FP value. If rounding is needed, use rounding to the nearest FP number. Your answer MUST BE JUST 8 hexadecimal digits. Write each hexadecimal digit in a field by itself. B } Ox D R D = = }
- Suppose there are less than 1,000,000,000,000,000,000,000 (or 1021) stars in the universe. If you have to store that number (Any integer or round number less than 1021) exactly in a floating-point number (Stored in binary), minimum how many bits must be in mantissa and exponent?Consider a 16-bit binary floating point number representation system: + | SE E E E E E m m т m m m m m m The first bit of the exponent is dedicated to its sign. Assume that the mantissa must start with a '1'. Use this system to answer the following question What is the smallest (magnitude) number that can be represented with this system?Computer Science Write a program to multiply two 32-bit binary numbers stored starting from 0300H and 0310H respectively. And also store the result starting from 0320H. USING TASM