Answered: B3 A3 B A Cin Full Adder Cout S B₂ A₂ B…

B3 A3 B A Cin Full Adder Cout S B₂ A₂ B A Cin Full Adder Cout S B₁A₁ B A Cin Full Adder Cout S Во A B A Cin Full Adder Cout S Cin 40

MIS

9th Edition

ISBN:9781337681919

Author:BIDGOLI

Publisher:BIDGOLI

Chapter13: Intelligent Information Systems

Section: Chapter Questions

Problem 6AYRM

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Correct answer will be upvoted else downvoted. Computer science. few dishes go poorly with one another. There are m1 sets of first courses and second courses that go poorly with one another, m2 sets of second courses and beverages, and m3 sets of beverages and pastries that turn out poorly with one another. Ivan needs to purchase precisely one first course, one second course, one beverage, and one pastry so they work out in a good way for one another, and the absolute expense of the supper is the base conceivable. Assist him with tracking down the least expensive supper choice! Input The primary line contains four integers n1, n2, n3 and n4 (1≤ni≤150000) — the number of kinds of first courses, second courses, beverages and treats, individually. Then, at that point, four lines follow. The primary line contains n1 integers a1,a2,… ,an1 (1≤ai≤108), where simulated intelligence is the expense of the I-th kind of first course. Three next lines indicate the expenses of second…
A board game has the following layout (see image) a) draw a finite state machine diagram representing the playing of this game for one player. For input, use '1' for heads and '0' for tails. There is no output. b) Construct the corresponding truth table.
Lesson: Application of Computer Graphics Given an orthographic camera with direction d, up u, and center c properties (size is fixed to 1), show the formula for generating a ray for point (x, y) in the screen (0,0 <= x, y <= 1,1). Remember, a ray has an origin and a direction.
Consider the diagram of Figure 2.16. A robot is set up 1 meter from a table. The tabletopis 1 meter high and 1 meter square. A frame o1x1y1z1 is fixed to the edge of the table asshown. A cube measuring 20 cm on a side is placed in the center of the table with frameo2x2y2z2establishedatthecenterofthecubeasshown.Acameraissituateddirectlyabovethe center of the block 2m above the tabletop with frame o3x3y3z3 attached as shown.Find the homogeneous transformations relating each of these frames to the base frameo0x0y0z0.Findthehomogeneoustransformationrelatingtheframeo2x2y2z2tothecameraframeo3x3y3z3. *** Note – Draw the frame rotations wherever necessary from the starting to destination frame.
Correct answer will be upvoted else downvoted. Computer science. Homer preferences exhibits a great deal. Today he is painting a cluster a1,a2,… ,a with two sorts of tones, white and dark. A work of art task for a1,a2,… ,an is depicted by a cluster b1,b2,… ,bn that bi shows the shade of simulated intelligence (0 for white and 1 for dark). As indicated by an artwork task b1,b2,… ,bn, the exhibit an is parted into two new clusters a(0) and a(1), where a(0) is the sub-succession of all white components in an and a(1) is the sub-arrangement of all dark components in a. For instance, assuming a=[1,2,3,4,5,6] and b=[0,1,0,1,0,0], a(0)=[1,3,5,6] and a(1)=[2,4]. The number of portions in a cluster c1,c2,… ,ck, indicated seg(c), is the number of components if we consolidate all neighboring components with a similar worth in c. For instance, the number of portions in [1,1,2,2,3,3,3,2] is 4, in light of the fact that the exhibit will become [1,2,3,2] in the wake of combining contiguous…
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1. What symbol is not recognized in base 7? a. 4 b. 5 c. 6 d. 7 2. Which case uses deductive reasoning? (A)Tell me who your friends are and I will tell you who you are (B) Tell me who you are and I tell you who your friends are (C) That male ape is from the Amazon. He is intelligent. All male apes fromthe Amazon jungle are intelligent. (D)Allan is intelligent. He belongs to De La Cruz clan. All members of the De La Cruz clan are intelligent. 3. Statement that is derived from axioms by strict logical proof a. axiom b. conjecture c. theorem d. numeracy
Computer science. Correct answer will be upvoted else downvoted. Phoenix can pay one dollar to the sock store to all things considered: recolor a sock to any tone c′ (1≤c′≤n) transform a left sock into a right sock transform a right sock into a left sock The sock store might play out every one of these progressions quite a few times. Note that the shade of a left sock doesn't change when it transforms into a right sock, as well as the other way around. A coordinating with pair of socks is a left and right sock with a similar shading. What is the base expense for Phoenix to make n/2 coordinating with sets? Each sock should be remembered for precisely one coordinating with pair. Input The input comprises of numerous experiments. The principal line contains an integer t (1≤t≤1000) — the number of experiments. The primary line of each experiment contains three integers n, l, and r (2≤n≤2⋅105; n is even; 0≤l,r≤n; l+r=n) — the all out number of socks, and the number…
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Correct answer will be upvoted else Multiple Downvoted. Computer science. Petya coordinated a peculiar birthday celebration. He welcomed n companions and relegated an integer ki to the I-th of them. Presently Petya might want to give a present to every one of them. In the close by shop there are m one of a kind presents accessible, the j-th present expenses cj dollars (1≤c1≤c2≤… ≤cm). It's not permitted to purchase a solitary present more than once. For the I-th companion Petya can either get them a present j≤ki, which costs cj dollars, or simply give them cki dollars straightforwardly. Assist Petya with deciding the base all out cost of facilitating his get-together. Input The originally input line contains a solitary integer t (1≤t≤103) — the number of experiments. The main line of each experiment contains two integers n and m (1≤n,m≤3⋅105) — the number of companions, and the number of interesting presents accessible. The accompanying line contains n integers…
Correct answer will be upvoted else Multiple Downvoted. Computer science. There is an endless 2-dimensional framework. The robot remains in cell (0,0) and needs to arrive at cell (x,y). Here is a rundown of potential orders the robot can execute: move north from cell (i,j) to (i,j+1); move east from cell (i,j) to (i+1,j); move south from cell (i,j) to (i,j−1); move west from cell (i,j) to (i−1,j); stay in cell (i,j). The robot needs to arrive at cell (x,y) in as couple of orders as could really be expected. In any case, he can't execute a similar order at least twice in succession. What is the base number of orders needed to reach (x,y) from (0,0)? Input The main line contains a solitary integer t (1≤t≤100) — the number of testcases. Every one of the following t lines contains two integers x and y (0≤x,y≤104) — the objective directions of the robot. Output For each testcase print a solitary integer — the base number of orders needed for the robot to…