ogram creates a BitArray of five Byte values (1,2,3,4,5) and displays each byte in its proper bin
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WAP program creates a BitArray of five Byte values (1,2,3,4,5) and
displays each byte in its proper binary form:
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- Five Byte values (1, 2, 3, 4, 5) are created in a BitArray by a c# application, which also shows each byte in its correct binary form:True/False In Floating Point Addition, the exponents of the two numbers being added need to be made equal before the mantissa fields can be added, as this ensures that the bit positional values are now alignedimplement c# program creates a BitArray of five Byte values (1,2,3,4,5) anddisplays each byte in its proper binary form:
- Question 11 Not yet answered P Flag question A computer system uses 8 bits to represent floating-point values. The 8 bits are organised as follows: The first bit is a sign bit (0 for positive, 1 for negative). The middle 3 bits are the exponent, which uses bias of 3. The last 4 bits are the significand, which is normalised in the same way as the significand is normalised in IEEE-754 formats. The format does not reserve any special values. The following arithmetic operation is performed on this system: 00011000 x 11000110 The result is then stored in the same 8-bit floating-point format. What is the relative error of the stored result comapred to the value of the result of the arithmetic operation? Answer s are rounded to 5 decimal places. O a. None of the other answers. O b. 0.03030% O c. 0.03125% O d. 0.97865% O e. 0%The following c# application builds a BitArray of five Byte values (1,2,3,4,5) and shows each byte in its correct binary form: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 00110010010100
- 3. Implement a 32-bit subtraction of two numbers X and Y that are stored in memory as: X = (DS: 503H) MS byte of MS word (DS: 0502H) (DS: 0501H) (DS: 0500H) LS byte of MS byte of LS byte of MS word LS word LS word Y = (DS:0507H) (DS: 0506H) (DS: 0505H) (DS: 0504H) The result of X - Y is to be saved in the place where X is stored in memory.Given the following 32-bit number in IEEE754 floating-point number format,B = Ox4OBC0000 b) Determine the hexadecimal representation in IEEE754 double-precision floating-point number format of the following two cases,i. \sqrt{-1} and, ii. Negative infinity Remark: need clearly show all bit fields in hexadecimal format and clear stepThe value ofa float type variable is represented using the single-precision 32-bit floating point format of IEEE-754 standard that uses I bit for sign, 8 bits for biased exponent and 23 bits for mantissa. A float type variable X is assigned the decimal value of -1425. The representation of X in hexadecimal notation is
- 1. In a binary coded decimal (BCD) system, 4 bits are used to represent a decimal digit from 0 to 9. For example, 3710 is written as 00110111BCD. (a) Write 28910 in BCD (b) Convert 100101010001BCD to decimal (c) Convert 01101001BCD to binary (d) Explain why BCD might be a useful way to represent numbersVI. Floating point representation Consider a 12-bit variant of the IEEE floating point format as follows: • Sign bit 5-bit exponent with a bias of 15. • 6-bit significand All of the rules for IEEE 754 Standard apply. Fill in the numeric value represented by the following bit patterns. You must write your number in decimal form (e.g. 0.0146485375, -0.0146485375). Bit Pattern 010011101110 111011101011 100101001111 001010111010 Numerical ValueCalculate the parity of a byte with the value 31ten and show the pattern stored to memory. Assume the parity bit is on the right. Suppose the most signifi cant bit was inverted in memory, and then you read it back. Did you detect the error? What happens if the two most signifi cant bits are inverted?