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- Bresenham's circle drawing technique has a decision parameter called p, the value of which must be determined. Step-by-step instructions for using Bresenham's method to create a circle are provided.SPIM simulator (QtSpim). Simulation: Write a MIPS program that computes the expression; y = A * B + C * D Where A, B, C, and D are integersComputer Graphics
- Volume of Histogram: Imagine a histogram (bar graph). Design an algorithm to compute the volume of water it could hold if someone poured water across the top. You can assume that each histogram bar has width 1. EXAMPLE Input: {0, 0, 4, 0, 0, 6, 0, 0, 3, 0, 5, 0, 1, 0, 0, 0} (Black bars are the histogram. Gray is water.) Output: 26 0 0 4 0 0 6 0 0 3 0 5 0 1 0 0 0Skydiving Bibi is a skydiving instructor. Before carrying out skydiving activities, Bibi will always ask the name, height, and age of the participants. Bibi's participants is always 2 people. To make it easier to remember their identities, Bibi gave them a paper to write down their identity. But because they are very enthusiastic in doing skydiving, they write their identity in a single line only (for both of the participants), so it wasn't quite neat and it made difficult for Bibi to see it, and resulted in the skydiving process being disturbed. As one of the organizer committee, you do not want this activity to be disturbed and plan to provide a program that provides their identity neatly to Bibi. Format Input Input consists of 1 line. It contains the identity of 2 people in a row Ni, Ti, Ui - the name, height, and age of the i-th participant. Format Output The output consists of 6 lines. The first line, "Name 1: N1". The second line, "Height 1: T1". The third line, "Age: U1". For…Algorithm writing Instructions: Algorithms are a generic way of describing a solution to a computational problem without use of any specific programming language syntax. It cannot be executed on a real computer, but it can model and resemble real programming code. Natural language is used whenever details are unimportant or distracting. Your algorithm: Must be unambiguous (exact)..are the steps numbered? .do we always know where to go next or are we left hanging? Must be correct (solves the problem)...are the 'requirements' being met? Must come to an end (terminate)...how do we know when to end this? Must be general (for all cases).. .can we input any data & still solve the problem? Must be at the right level of detail... . will a computer (in general) understand what we are asking it to do? Requirements --> You have a store that sells lemons and oranges. Oranges are $.30 each and lemons are $.15 each. Your solution to this problem should get from the user the numbers of oranges and…
- describe what factors might lead a designer to choose spiral development over a top-down approach. PythonPython Knapsack Problem: imagine you are carrying a knapsack with capacity to hold a total of weight C. You are selecting among n items with values A={a_1, a_2, ... , a_n} and associated weights W={w_1, w_2, ... , w_n}. Here the weights and values are all positive. You wish to maximize the total value of the items you select not exceeding the given weight capacity, example, maximize sum_{a in A} such that sum_{w in W} <= C. Note that you can only select your items once. Reformulate this as a bottom-up dynamic programming problem as follows. Define K_{i,j} as the highest possible value sum considering items 1 through i and total weight capacity j (j <= C). What is the base case i.e. K_{0,j} for all j and K_{i,0} for all i. What is the loop statement?Scenario Instructions You are a Mathematics major who has agreed to teach an elementary school math class where the students are studying geometry. They are just starting to learn about sine, cosine, and tangent. You've decided that you want to show the students what these functions look like when they have been graphed. Write a Python program to display three separate graphs for sin, cos, and tan. Add the ability to show all three graphs on a single graph with one row and three columns.
- Python: A ball falls freely from a height of 100 meters, and bounces back to half of its original height after each landing; again, how many meters does it travel when it hits the ground for the 10th time? How high is the 10th rally?Write Staircase program, illustrating struct Point2DSlove this using Midpoint line algorithm computer graphics subject int X1 = 2, Y1 = 2, X2 = 8, Y2 = 5; Find the points between the start and the end point
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