OVA¶ Suppose you have an LFSR with state bits (also known as the seed) (s5 , $4 , 83 , 82 , S1 , so) = (1, 1, 1, 1, 1, 1) and tap bits (also known asfeedback coefficients) (p5, P4, P3, P2, P1, Po) = (1,0, 1, 1, 1, 1).What are the first 12 bits output by this LFSR?Please enter your answer in the form of unspaced binary digits (e.g. 010101010101). These come in order so $ 1 $2 .. $11·

The answer is 111111111111 It is obtained by Linear Feedback Shift operation on the initial feedback…

Answered: OVA¶ Suppose you have an LFSR with…

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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1. Let i, i = 1,2,..., n + 1 different nodes and let yi € R, i = 1,2,...,n + 1. The interpolating polynomial is written in Newton's form as: Pn (x)= = a₁ + a₂(x − x₁) + a3(x − x₁)(x − x₂)+...+an+1(x − x₁)(x − Xn+1), where the coefficients ai, i = 1, ,...,n+ 1 can be computed using the following algorithm: Algorithm 1 Newton's polynomial aiyi, i = 1, 2, … … . n+1 for k= 2: n + 1 do for i 1 k-1 do ak = end for end for (akai)/(xk - Xi) If the coefficients a,, i = 1,..., n +1 are known, then the value of the interpolating polynomial at the point z can be computed using Horner's formula: Algorithm 2 Horner's formula S = an+1 for in-1:1 do s = a₁ + (2x₁) s end for Pn (2) = = S Remark: It is noted that in the loop conditions i=a:b:c of the previous pseudo-codes a is the starting value, the step and c the last value. (a) Write PYTHON 's functions coefs and evalp implementing the previously described algorithms for the coefficients of the interpolating polynomial and it's evaluation at values z…
3.
2.
MATLA B Q2/ A/ plot the function Z= 3(1-x)* e-x²-Y+1)² – 10(-x – x³ – y³)e-x²-y² _ ! e-(x+1)²-y? where -3sxs3, -3sys3.
A support vector machine (SVM) that computes the AND function uses values +1 and -1 (instead of 1 and 0) for the target output, so that the four input points and the corresponding target outputs look like ([0, 0], -1); ([1, 0], -1); ([0, 1], - 1); and ([1, 1], 1]. Draw the four input points along W*X +b in the Euclidean space and determine the margin!
Suppose we have four machines that are using the Berkeley algorithm for clock synchronization. The time daemon is running on machine MO. The other machines are named M1, M2, and M3. The time readings on the four machines are as follows wenty-four hour clocks are usedt. MO 09:10 M1: 08:30 M2 10:10 M3: 07:14 In the third step of the algorithm, what are the values that the time daemon sends to each machine? Assume that the time values are expressed in minutes. Below, these values are presented in a vector value sent to MO, value sent to MI, value sent to M2. value sent to M3I none of these O84, 44, 96, 321 O(24, 16, -84, 92) O192. 84, 16. -24 O-32, 76, 40
Given the Boolean function F = A'B'D' + A'CD + A'CD' + A'BC'D + ACD + AB'D' Express F in sum of minterms. O F(A,B,C,D)= {m(0,3,6,7, 8,10,11,14,15) O F(A,B,C,D) = Em (0,2,3,5,6,7,8,10,11,15) O F(A,B,C,D) = {m (1,4,5,6,7,9,12,13) O F(A,B,C,D) = _m (1,2,3,4,5,12,13) What is the simplified expression in POS form of the function F(A,B,C,D) = []M (0,1,2,3,4,10,11) O (A'+ B') (B' + C) (A'+C'+D') O (B + D) (B + C) (A + C') O (A + B) (B+ C') (A +C+D) O (B'+ D') (B' + C') (A' + B')
In this and the following question, consider those TMs that satisfy all of the following properties: Q={90,91,9a9r}: there are exactly two states besides the accept state and the reject state. • Σ={1}: the input alphabet has just one symbol. • [={1,_}: the tape alphabet has two symbols, where is the blank symbol. • The head is moved in every step, that is, 8 uses only L and R, but not N. • If the machine is started on the completely empty tape, it will halt after a finite number of steps, that is, it will reach qa or qr. If such a TM is started on the completely empty tape, it will leave a certain number of 1 symbols on the tape after it halts. What is the maximum number of 1 symbols on the tape, among all of these TMs? Answer: Check Consider again the TMs of the preceding question. If such a TM is started on the completely empty tape, it will make a certain number of transition steps. What is the maximum number of steps, among all those TMs? Answer: Check
Matlab programming language Let A=[2.^(2:6);1, 0,1,0,1:5:-2:-3], find the output of the following commands: B=length(min(sum(flipud(A))) b. maxA=max(A)
Reduce the following primitive flow table tn a minimum numher of states. N. S. O/P P. S. TC: 01 10e 00 11 4. 1 5 4. 6.
Convert the following PDA to CFG: ({g, p}. {0, 1}, {Zo, X},&, q, Zo, {p}) P = 1. d(q,0, Zn) = {(q, X Za)}. 2. 64.0, X) — {(ч, XX)). 3. 8(4,1, X) = {(q, X)}. 4. 8(g, €, X) = {(p, e)}. 5. 8(p, e, X) = {(p,e)}. 6. 6(р, 1, X) %3D {(p, XX)}. 7. 6(р, 1, 20) 3 {(p, e)}.

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