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- Provide a decomposition of the problem of drawing a frieze pattern, assuming for the moment that the basic unit is repeated just 7 times. At this stage you are not trying to produce a solution, just break the problem down into smaller parts. We are looking for a decomposition that could apply to any frieze, so you should for now ignore the details of how the basic unit will be drawn. You will need to use a loop.When we want to write Python code to count the number of crossings and nestings of an arc diagram,an example is attached Question: For diagrams with three arcs, there are 15 possibilities. Find one for which the function count_crossings_and_nestings provides a wrong result. Print the result and draw the corresponding diagram.Implement Verilog Code of 2-bit Magnitude Comparator. You are required to write Verilog code of 2-bit Magnitude Comparator in structural style, behavioral style, and data flow style. Deliverables: • A scheme of the digital system. • Verilog codes. • Testbench for each implementation. • Snippets of waveform. ●
- I'm struggling to create 5 histograms for a set of data in Python. Conceptually the code should produce a histogram which gets smoother and closer to a normal curve as the number of values increases in the array. Mine are all plotting on the same graph however and are separated at weird values and I don't know why. They're not curve like at all. For reference, my 5 arrays of values are generated randomly from a normal distribution with a mean of 12, standard deviation of 1, and contain 5, 50, 500, 5000, and 5000000 values respectively.1) why is it a good idea to separate the first (entry) node from any looping nodes? and (2) why is it a good idea to have JUST ONE alternative direction, given an operation? [For instance if X < Y we go from node 3 to node 4 ONLY and no other node]. And, (3) Is there a better way to do all of this? A better way to represent logic flow than these types of diagrams (either the manual ones like we used in chapter 6 or the ones we saw from the Node Generator for instance)???Correct answer will be upvoted else Multiple Downvoted. Computer science. You need to change this grouping so all components in it are equivalent (I. e. it contains a few events of a similar component). To accomplish this, you pick some integer x that happens to some extent once in a, and afterward play out the accompanying activity quite a few times (perhaps zero): pick some portion [l,r] of the arrangement and eliminate it. Yet, there is one special case: you are not permitted to pick a fragment that contains x. All the more officially, you pick some adjoining aftereffect [al,al+1,… ,ar] to such an extent that ai≠x if l≤i≤r, and eliminate it. After expulsion, the numbering of components to one side of the eliminated portion changes: the component that was the (r+1)- th is presently l-th, the component that was (r+2)- th is currently (l+1)- th, etc (I. e. the leftover arrangement simply falls). Note that you can not change x after you picked it. For instance, assume n=6,…
- Identity shortcuts lead to more efficient models for the bottleneck designs.I want to scale a rectangle in OpenGL using the scaling transformation matrix. The vertices of the rectangle are (325,320), (460,320), (460,150), and (325,150). I have defined a function to execute the transformation and kept the scaling factor as the parameter of the function. But when I call the function, the rectangle reduces in size but does not stay in its initial position. How can I scale it while keeping it in its original position? Here's my code for scaling the rectangle: def scaling(sc): s = np.array([[sc, 0, 0], [0, sc, 0], [0, 0, 1]]) v1 = np.array([[325], [320], [1]]) v2 = np.array([[460], [320], [1]]) v3 = np.array([[460], [150], [1]]) v4 = np.array([[325], [150], [1]]) v11 = np.matmul(s, v1) v22 = np.matmul(s, v2) v33 = np.matmul(s, v3) v44 = np.matmul(s, v4) glColor3f(1.5, 0.17, 0) glBegin(GL_QUADS) glVertex2f(v11[0][0], v11[1][0]) glVertex2f(v22[0][0], v22[1][0]) glVertex2f(v33[0][0], v33[1][0]) glVertex2f(v44[0][0], v44[1][0]) glEnd()PLEASE EXPLAIN ALL STEPS: This question has been answered multiple times, clearly by the same tutor, but I am seeing inconsistencies within the values, the explanation does not explain how these steps are accomplished, and I would very much appreciate another approach so that I do not continue to waste questions on explanations that are not providing any real understanding. Simplify the boolean equations using FIRST a truth table (one table for a, one table for b) and THEN forming a k-map (one k-map for a, one k-map for b): a. xz + (xy + ~z) b. ~xyz + yz + x~y
- Implement the function integrate_3(func, xa, xb, ya, yb, za, zb). xa and xb are the endpoints in the x-axis. ya and yb are the endpoints in the y-axis. za and zb are the endpoints in the z-axis. For example, if we have def h(x, y, z): returnmath.sin(x)+math.cos(y)+math.tan(z) r = integrate_3(h, 0, 3, 0, 2, 0, 1) print("{:.3f}".format(r)) This should print 10.453. Set Δx, Δy, and Δz equal to 0.01. The code above corresponds to the following: (see the attached picture below) The functions should return values, NOT print them. Use python, only import math library nothing else.Solve the problems below. Copy the description of your Ferris wheel in the text box and include that as part of your initial Discussion post in Brightspace. Using "copy" from here in Mobius and "paste" into Brightspace should work. Hint: This is similar to Question 48 in Section 8.1 of our textbook. We covered this section in "5-1 Reading and Participation Activities: Graphs of the Sine and Cosine Functions" in Module Five. You can check your answers to part a and c to make sure that you are on the right track. A Ferris wheel is 30 meters in diameter and completes 1 full revolution in 8 minutes. A Ferris wheel is 30 meters in diameter and boarded from a platform that is 1 meter above the ground. The six o’clock position on the Ferris wheel is level with the loading platform. The wheel completes 1 full revolution in 8 minutes. The function h(t)ht gives a person’s height in meters above the ground tt minutes after the wheel begins to turn. a. Find the amplitude, midline, and…Solve the problems below. Copy the description of your Ferris wheel in the text box and include that as part of your initial Discussion post in Brightspace. Using "copy" from here in Mobius and "paste" into Brightspace should work. Hint: This is similar to Question 48 in Section 8.1 of our textbook. We covered this section in "5-1 Reading and Participation Activities: Graphs of the Sine and Cosine Functions" in Module Five. You can check your answers to part a and c to make sure that you are on the right track. A Ferris wheel is 30 meters in diameter and completes 1 full revolution in 8 minutes. A Ferris wheel is 30meters in diameter and boarded from a platform that is 1 meter above the ground. The six o’clock position on the Ferris wheel is level with the loading platform. The wheel completes 1 full revolution in 8 minutes. The function h(t)ht gives a person’s height in meters above the ground tt minutes after the wheel begins to turn. a. Find the amplitude, midline, and…