The odd parity bit for the binary message 10110000 to be transmitted * is 1 True O False
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A: Answer: Our policy is answer the first three from the first question so we will see in the details
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- A(n) __________ is an integer stored in double the normal number of bit positions.1) Answer the following questions: What is the greatest magnitude negative number one can represent in n-bit 2'scomplement code? 2)Show the 8-bit binary signed-magnitude representation for the following decimalnumbers: -109 10 +43 10 3)Perform the following additions and subtractions. Assume the numbers arestored in signed-magnitude base 2 representation. -1010111 + -100111.What is the minimum number of binary bits needed to represent each of the following unsigned decimal integers? 4095 65534 42319 2.What is the hexadecimal representation of each of the following binary numbers? 0011 0101 1101 1010 1100 1110 1010 0011 1111 1110 1101 1011 3.What is the binary representation of the following hexadecimal numbers? 0126F9D4 6ACDFA95 F69BDC2A 4.What is the unsigned decimal representation of each of the following hexadecimal integers? 3A 1BF 1001 5.What is the unsigned decimal representation of each of the following hexadecimal integers? 62 4B3 29F
- For example: Binary value of character ‘B’ from ASCII table is 01000010Dataword is 1000010 Even Parity Bit is 0 Codeword: 10000100 Even Parity – Complete the following table using Even Parity Character Binary Datawordfrom ASCII table(7-bit value) Parity BitValue TransmittedCodeword ReceivedCodewordat Receiver Check ifthecodewordisrejected t 1010100 10101101 h 1101000 11010000 i 1101001 11010010 s 1110011 11100110Consider the following bit stream: 0100 0011 0111 1001 0110 0010 0111 0010 0010 0000 0011 0010 0011 0001 0011 0101 Number of bits = __________________ Number of bytes = ___________________ Number of nibbles = _________________ Number of words = ___________________ Number of doublewords = ___________________ Number of quadwords = ___________________ Decimal value of most significant byte = ___________________ Decimal value of least significant nibble = ___________________ Hexadecimal representation of bit stream = ___________________ ASCII representation of bit stream = ___________________(Non-negative signed binary numbers) What happens if all of the zeros on the left side of a non-negative signed binary number are removed? In general, how does one convert a non-negative N-bit signed binary number to an M-bit unsigned binary number, where N ≤ M?
- Consider the following bit stream: 0100 0011 0111 1001 0110 0010 0111 0010 0010 0000 0011 0010 0011 0001 0011 0101 Number of words = ___________________ Number of doublewords = ___________________ Number of quadwords = ___________________ Decimal value of most significant byte = ___________________ Decimal value of least significant nibble = ___________________ Hexadecimal representation of bit stream = ___________________ ASCII representation of bit stream = ___________________8. Add the following two 8-bit binary numbers, producing an 8-bit result. Indicate the status of the carry and overflow bits at the end of the addition by circling the appropriate choices. The space in between is only for readability. 1111 0010 + 1101 0110 ----------- Overflow? Yes or No Carry? Yes or No17.33 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.
- What are the 16-bit 1’s and 2’s complements of the following binarynumbers? c. 0100111000100100Round the following binary numbers (rounding position is bolded – it is the bit at the 2-4 position) following the rounding rules of the IEEE floating point representation. I. 1.00111112 II. 1.10010012 III. 1.01111002 IV. 1.01101002 For each of the four (4) resulting rounded binary numbers, indicate - what type of rounding you performed and - compute the value that is either added to or subtracted from the initial binary number (listed above) as a result of the rounding process. In other words, compute the error introduced by the rounding (approximation) process. please note that the rounding is based on the bolded numbers!!! Not the 2s in the end those are just binary signsCCTT211 Assignment: 1. Normalize the following binary floating-point numbers. Explicitly show the value of the exponent after normalization.a. 0.1011.1 * 26b. 1101.11 * 2-2 2. Convert the following numbers in 32-bit IEEE format.a. 16.25b. -12.75 3. Convert the following decimal integers to sign-and-magnitude with 8-bit allocationa. 45b. -78 4. One method of representing signed numbers in a computer is one’s complement representation. In this representation, to represent a positive number, we store the binary number. To represent a negative number, we apply the one’s comple- ment operation on the number. Store the following decimal integers to one’s complement with 8-bit allocation.a. 63b. -63 Note: For the problems, follow the instructions and provide the answers in the required format. Show your work and any calculations needed to arrive at the final answer.