convert -5 to to IEEE 32-bit floating format
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I am supposed to convert -5 to to IEEE 32-bit floating format. Did I solve this correctly? If not, can you tell me what I've done wrong?
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- Q3) Solve each of the following: a) (0 10011000 10000100010100110000000)Floating Point = (?)2 b) If A = 10101010, B = 01010101, and C = 00110011, then find X = A ∨ B ∧ ¬C c) Create a truth table for the Boolean function Y = ¬(A ∧ Β). d) Using the value –128, write it as an integer literal in decimal, hexadecimal, and binary formats that are consistent with MASM syntax. e) Write the real number –7.823 × 10-38 as a real number literal using MASM syntax.John while finding the mean of 30 two digit positive integers mistakenly exchanged the digits of one number, i.e., qp for pq. Due to which the mean was decreased by 2.7. Find the difference between p and q.Given that a computer uses 4-bit ones’s complement numbers, what value will be stored in the variable j after the following code segment terminates? j = 1 k = -2 while(k != 0) { j = j + 1; k = k + 1; }
- EX.3:Convert four last digits (suppose that each digit is the hexadecimal number) in your roll number to binary.Example: if your roll number is HE162491, then four last digits in your roll number are 2491. So, in binary form you will have: 0010 0100 1001 0001a. Encoding each block of 8 bits with Hamming Code (12, 8). b. Using any one encoded block in [a] and modify to one bit error. Explain how to correct error bit?Assume that D has the value 1010101010 and that the 5-bit generator G=10011 is used. What does R stand for? B. C. Does corruption exist? Publish your work. Repetition of parts a and b with the addition of the following: the numbers 1001010101, 0101101010, and 101010000017.33 Lab: Vectors: Binary to decimal conversion A binary number's digits are only 0's and 1's, which each digit's weight being an increasing power of 2. Ex: 110 is 1*22 + 1*21 + 0*20 = 1*4 + 1*2 + 0*1 = 4 + 2 + 0 = 6. A user enters an 8-bit binary number as 1's and 0's separated by spaces. Then compute and output the decimal equivalent. Ex: For input 0 0 0 1 1 1 1 1, the output is: 31 (16 + 8 + 4 + 2 + 1) Hints: Store the bits in reverse, so that the rightmost bit is in element 0. Write a for loop to read the input bits into a vector. Then write a second for loop to compute the decimal equivalent. To compute the decimal equivalent, loop through the elements, multiplying each by a weight, and adding to a sum. Use a variable to hold the weight. Start the weight at 1, and then multiply the weight by 2 at the end of each iteration. The assignment is to find main.cpp In C++ please. Very urgent. Your help is very much appreciated.
- a) A fixed-point binary number system has 5 whole bits and 3 fractional bits. What is the range of numbers in binary that can be represented in this format? What is the decimal value of the largest number that can be represented? b) A fixed-point binary number system has 4 whole bits and 12 fractional bits. Show the (4-hexit) hexadecimal representation of the following decimal numbers 0.375, - 1.33, and 1/40 in this finite format. Do not show recurring sequences. c) Assume a 16-bit floating point format designed as follows: 4-bit signed exponent and 12-bit fraction. Normalization is strictly enforced. What is the hexadecimal representation of the 16-bit floating point format for 1/40?The following is a string of ASCII characters whose bit patterns have been converted intohexadecimal for compactness: 73 F4 E5 76 E5 4A EF 62 73. Of the eight bits in each pairof digits, the leftmost is a parity bit. The remaining bits are the ASCII code.(a) Convert the string to bit form and decode the ASCII.(b) Determine the parity used: odd or even?Correct answer will be upvoted else downvoted. Computer science. Mike found two double integers an and b of length n (the two of them are composed exclusively by digits 0 and 1) that can have driving zeroes. All together not to fail to remember them, he needed to build integer d in the accompanying manner: he makes an integer c because of bitwise adding of an and b without moving convey, so c might have at least one 2-s. For instance, the aftereffect of bitwise adding of 0110 and 1101 is 1211 or the amount of 011000 and 011000 is 022000; after that Mike replaces equivalent continuous digits in c by one digit, accordingly getting d. In the cases above after this activity, 1211 becomes 121 and 022000 becomes 020 (thus, d will not have equivalent continuous digits). Sadly, Mike lost integer a preceding he could compute d himself. Presently, to perk him up, you need to track down any paired integer an of length n to such an extent that d will be greatest conceivable as integer.…
- 1. Perform the following operations in the Galois field used in AES. Remember that each byte represents a polynomial, and multiplication is done mod x8 + x4 + x3 + x + 1 42hex + 5Chex 7Ahex x 2BhexThere are, by hypothesis, infinite number bases, but in computing we use hexadecimal, octal and binary bases. So that we can correctly perceive the quantities involved in these bases, it is necessary that we transform them to the decimal base, with which we are used to. Check the alternative that shows the correct value of converting the following number in hexadecimal C02A,51(16) to decimal. A) 491910(10) B) 49194,316(10) C) 49194,375(10) D) 12593745(10) E) 12593745,365(10)Correct answer will be upvoted else downvoted. Computer science. You are given two integers l and r in double portrayal. Let g(x,y) be equivalent to the bitwise XOR of all integers from x to y comprehensive (that is x⊕(x+1)⊕⋯⊕(y−1)⊕y). How about we characterize f(l,r) as the limit of all upsides of g(x,y) fulfilling l≤x≤y≤r. Output f(l,r). Input The primary line contains a solitary integer n (1≤n≤106) — the length of the paired portrayal of r. The subsequent line contains the double portrayal of l — a line of length n comprising of digits 0 and 1 (0≤l<2n). The third line contains the paired portrayal of r — a line of length n comprising of digits 0 and 1 (0≤r<2n). It is ensured that l≤r. The paired portrayal of r doesn't contain any additional driving zeros (if r=0, its parallel portrayal comprises of a solitary zero). The paired portrayal of l is gone before with driving zeros so its length is equivalent to n. Output In a solitary line output the worth…