Give the configuration after applying the appropriate transition function, using the symbols a, b, c. Only apply the transition function once. PICK THE CORRECT TRANSITION FUNCTION, and apply it, giving your final configuration Assume your original configuration is: abbaq bba Transition functions available (choose and apply only ONE): • 8(q₁, a) = (q2, a, R) • S(q₁, b) = (q3, C, L) • 8(q3, a) = (q4, C, R)

Give the configuration after applying the appropriate transition function, using the symbols a, b, c. Only apply the transition function once. PICK THE CORRECT TRANSITION FUNCTION, and apply it, giving your final configuration Assume your original configuration is: abbaq bba Transition functions available (choose and apply only ONE): • 8(q₁, a) = (q2, a, R) • S(q₁, b) = (q3, C, L) • 8(q3, a) = (q4, C, R)

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

See similar textbooks

Similar questions

Given g = {(1,c),(2,a),(3,d)}, a function from X = {1,2,3} to Y = {a,b,c,d}, and f = {(a,r),(b,p),(c,δ),(d,r)}, a function from Y to Z = {p, β, r, δ}, write f o g as a set of ordered pairs.
Every month, Home Alarm System will obtain the log file which record the series of input from all and sample of and sample of logfile is installed sensors. Given the faulty signal is 0001 010100010100100010001101000, < ( (a) Construct DFA diagram which will match the faulty signal and series in the log file.< (b) Trace the output of the sample log file based on the DFA in Question 3 (a) to get the frequency of triggered alarm.< (c) Convert DFA in (a) into a regular expression.<
QUADRATIC PRIMES This question is adopted from Project Euler Question 27. (https://projecteuler.net/problem=27) The quadratic formula n^2 + n + 41 will produce 40 primes for consecutive integer values 0 <= n <= 39. However, when n = 40, this formula will not generate a prime number. Another interesting quadratic formula n^2 – 79n + 1601 produces 80 prime numbers for consecutive values 0 <= n <= 79. The Question: find a and b such that when -999 <= a <= 999 and -1000 <= b <= 1000, the quadratic form ?^2 + ? × ? + ? produces the maximum number of primes for consecutive values of n, starting with n = 0. Requirement: MUST BE WRITTEN IN C++ - Print the 40 primes generated by formula n 2 + n + 41 - Print the 80 primes generated by formula n 2 – 79n + 1601 - Write a function that takes in an integer and returns whether the given number is prime or not. - Output the value of a, b and how many consecutive values of n (count the starting zero!) can be generated. - Submit…
Question 3: On planet Z, a hybrid cooling system is to be built consisting of a cooling fan unit (F) and an air conditioning unit (C). You need to create a system that controls these two features depending on certain conditions. Assume that there are four sensors: Input (4 variables) T= 1 indicates that the temperature is high, 0 if not H= 1 indicates it is humid, O if not D= 1 indicates that it is day, O if night w = 1 indicates it is winter, O if not [Note: You need to maintain the input order as THDW with T as the MSB and W as the LSB] Output (2 variables) F = 1 indicates that the cooling fan unit is ON C= 1 indicates that the Air Conditioning Unit is ON. You have to consider the following conditions: The operation of the Air Conditioner requires a high temperature but the cooling fan works at all temperatures. The Air Conditioner will ONLY work at night and the cooling fan will work during both day and night.
Suppose you are trying to make a schedule for use of the auditorium for different clubs in a school. The auditorium can be used in the afternoons from Sunday to Thursday. There are five clubs: Music, Drama, Dance, Photography, Computer. There are a few rules that must be followed: a)The auditorium can be used by only one club on a day. b)Computer club wants to use on Monday or Thursday. c)Drama club wants on Wednesday or Thursday. d)Music club is fine with any day. Dance club wants on Monday or Wednesday. e)Photography club wants on Sunday, Tuesday or Wednesday. Formulate this problem as a CSP. Draw the constraint graph. Show the steps followed by backtracking search algorithm and derive a solution.
PROBLEM 1 Write a program to perform a numerical integration of f(x)=x^2*sin(x)*exp(x^2) over a domain of x=[0,Pi]. Divide the domain into N subse ctions, where N=5,10,20,40. Use (i) the trapezoidal rule, and (ii) the Simpson's rule to compute the integration. Compare your results.
Take in a set of matrices describing the start and endpoints of a set of links in local coordinates, along with the locations of the link start points, and return matrices of the link start and endpoints in world coordinates. Function → 1 function link_set= place_links (links_in_world, link_end_set_with_base) 2 % Use the locations of the ends of a set of links to place the 3 % start-and-end matrices for the links 4% 5 % Inputs: 6% 7% links_in_world: a 1xn cell array, each element of which is a matrix 8 % whose columns are the start-and-end points of a link in its rotated-but-not-translated frame. 9% 10 % 11 % 12 12 % % 13 % 13 A link_end_set_with_base: a 1x(n+1) cell array, each element of which is a vector containing the world location of the end of the corresponding link 14 % 14 A 15 % Output: 16 % 17 % 18 % 19 % 20 21 22 23 24 25 26 27 28 29 end link_set: a 1xn cell array, each element of which is a 2xn matrix whose columns are the start-and-end points of the link in its after the…
4. Write a Julia function called resistance that returns the resistance distance r given the Cholesky factor U of L+ ee" and nodes i and j. rij = resistance (U, i, j)
6. Plot the following function on the K-map: f = bd' + a'bd + + ab'cd'. You have to circle each rectangle that represents a product term in the function and pull a line from each rectangle to specify the corresponding term.
Simplify the following Boolean functions using four-variable maps. a. F(A, B, C, D) - (4, 6,7, 15) b. F(A, B,C, D) = E (3,7, 11, 13, 14, 15) c. F(A, B,C, D) = (0, 1,2, 4, 5, 7, 11, 15) d. F(A, B, C, D) = (0, 2, 4, 5, 6, 7,8, 10, 13, 15) %3D %3D
The distance d between a point p(x, y), where x and y are the coordinates of p, and the center of a circle (a, b), where a and b are the coordinates of the center, is given by the formula: (a, b). r d = (x – a)² + (y – b)² r The point p(x, y) is considered inside the circle if d r. (x, y)' (x', y') Write a Java class called CirclePointthat: a. Reads from the user 2 integer values x and y represent the coordinates of the point p, b. Reads from the user 2 integer values a and b represent the coordinates of the center of the circle, c. Reads from the user a real value r represents the radius of the circle, d. Calculates and prints the distance d (rounded to 2 decimal places) between the point p and the center of the circle, and e. Checks and prints whether the point is inside, on or outside the circle. NOTE: if the radius value is negative, an error message should be shown. Sample Run 1: ==================== Enter the coordinates of the point: 5 7 Enter the coordinates of the center of…
Answer the following questions about a scheduling system for assigning chefs to cooking slots. Within the system, every single chef and every single cooking slot is assigned an integer ID. These IDs start with 1 and increment by 1. That is, if there is a chef with ID equal to 6, there must be chefs with IDs equal to 1, 2, 3, 4 and 5. The same restriction applies to the cooking slot IDs. Note that any cooking slot not assigned a chef will be covered by Sara and her amazing cooking skills. \begin{enumerate} \item Consider the chefs with IDs ranging from $p$ to $q$ inclusive, where $p \leq q$, and consider the cooking slots with IDs ranging from $r$ to $s$ inclusive, where $r \leq s$. How many distinct functions for assigning these chefs to cooking slots are there? (The chefs are the domain and the cooking slots are the codomain.) \item Consider the chefs and cooking slots with IDs ranging from $p$ to $q$ inclusive, where $p \leq q$. How many distinct functions for assigning…