IP_Addressing_HW

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Q11

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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) ?

please help parts a,b,c

After executing : MOV SP-1111100000111B MOV CL,71 XLOP: POP ВР DEC CL JNZ XLOP HLT Calculate SP in hex at end.

TR is not accessible to the user От OF Absolute call, 11 bits are used for address От OF

Suppose that we have the following 128-bit AES key, given in hexadecimalrepresentation:54 77 6F 20 4F 6E 65 20 4E 69 6E 65 20 54 77 6F Construct the round key for the first round.

AES [ Choose ] obsolete from the 1970's; uses just one 56-bit key symmetric algorithm; supports 128, 192, and 256-bit keys Is easily defeated by a Kasiski examination Not the worst one on this list, but you still shouldn't use it anymore asymmetric algorithm DES 3DES [ Choose ] RSA [ Choose ]

N1=4 N2=44

TMin - 1 (write in decimal representation): -TMin: -TMax: TMAX> A

design a 16*1 MUX using 4*1 MUXs? Please use logism for this question.

15. Add the binary numbers: (b) 10 + 10 (c) 101 + 11 (d) 111 + 110 (e) 1001 + 101 (f) 1101 + 1011 16. Use direct subtraction on the following binary numbers: (a) 11 – 1 (b) 101 – 100 (c) 110 – 101 - - (d) 1110 – 11 (e) 1100 – 1001 (f) 11010 – 10111

Consider the following segment table  Segment   base    length 0                 219       600 1                2300       14 2                  90         100 3               1327        580 4               1952         96 What are the physical addresses for the following logical addresses: 0430, 110, 2500, 3400, 4112?

hapter 2: Problem 5 Previous Problem Problem List Next Problem (1 point) Note: The notation from this problem is from Understanding Cryptography by Paar and Pelzl. Consider the LFSR represented by the polynomial x1 + x² + x + 1. What are the tap bits of the LFSR? Please enter your answer as unspaced binary digits (e.g. 010101 to represent p5 = 0,p4 = 1,p3 = 0, p2 = 1,p1 = 0, po = 1). Preview My Answers Submit Answers

Question-6) For a CRC code with generator polynomial 1 +X^3+X^4, if the message word is 10101, what is the generated code word? NOTE: If the information in the text and the photo is different, please solve the question using the information given in the photo.  Please help urgently.

Does anybody know how many different domains can be represented in a 32-bit representation? It is presently unknown what the maximum number of machines that may belong to a domain is.