Given a window with lower left corner of (10,30), and upper right corner of (60,60), and viewpoint with lower left corner of (20,50) and upper right corner of (40,40), and (x,y)=(20, 40). Find (u, v).
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- Let R be a rectangular window whose lower left corner is at L(-3,1) and upper right-hand corner is at R(2, 6). If the line segment is defined with two end points with A(-4, 2) and B(-1,7). (a) The region codes of the two end pointsSuppose images f(x,y) and g(x,y) have histograms h; and hg. Suppose you form image k(x,y) as the sum of these two images: k(x,y) = f(x,y) + g(x,y). (a) Under what conditions (on images f and g) can you determine the histogram hų of image k in terms of the histograms hf and hg? (That is, under what conditions can you determine hu if you are only given hj and he? Hint: this turns out to be fairly restrictive.) (b) Explain how you would derive hỵ in this case.Q1 Suppose an image has a line having three points with (x,y) coordinates (1,2), (2,3), and (3,4) (assume the image coordinates starts from (0,0)). What will these points be in the Hough space (m, b)? Draw them in Hough space with exact coordinates mentioned, where (m, b) are the parameters representing the slope and intercept of the line. What information do you get from the resultant Hough space?
- help me code this problem; A rectangle has a perimeter of 30cm. and an area of 54cm2. Find its dimension. by using the coding style of the image I attached.Let B be a structuring element containing a single point, valued 1, and let A be a set of foreground pixels. a. What do you think would happen if we errode A by B. b. What do you think would happen if we dilate A by B.Consider the following image of a sphere: Assuming a scene where the light intensities and reflection coefficients for ambient, diffuse, and specular are non-zero, which types of reflection are enabled for this scene? O a. Diffuse only O b. Ambient Only O c. Ambient and Diffuse O d. Ambient, Diffuse, and Specular O e. Diffuse and Specular
- The attatched image is the 2D profile of an image, showing I(x,y). True or False: The spatial frequency in the x direction (kx) is π; the spatial frequency in the y direction (ky) is π; and the inital phase is π. To create this 2D intensity, we need to add together multiple 2D sine waves. The Fourier transformation of this image will contain a single peak at a single frequency (not counting peaks at zero and the overtones) The wave in the 2D profile is plotted for 3 wavelengthsRun the function for L=3 and N=91 and upload the image of the graph plotted use matlapWhen drawing an arc, we need to specify the bounding rectangle for an oval.
- Scale a line between (2,1) and (4,1) to twice its length and draw a line before and after scaling.This problem is on Computer Graphics and is based on the topic 'Perspective Projection'. Please provide a step-by-step solution to the problem and explain the steps. The solution must include the General purpose perspective projection matrix. Question: Let a 3D point (423, -423, 423) be projected on a projection plane. Given that the center of the projection plane is (0.0, 0.0, -423.0) and the coordinate of the COP is (4, 2, 3). Determine the coordinate of that 3D point on the projection plane using a general purpose perspective projection matrix.Correct answer will be upvoted else downvoted. Computer science. You and your companions live in n houses. Each house is situated on a 2D plane, in a point with integer organizes. There may be various houses situated in a similar point. The chairman of the city is requesting you for places for the structure from the Eastern show. You need to track down the number of spots (focuses with integer arranges), so the outline distance from every one of the houses to the show is insignificant. The display can be inherent a similar point as some house. The distance between two focuses (x1,y1) and (x2,y2) is |x1−x2|+|y1−y2|, where |x| is the outright worth of x. Input First line contains a solitary integer t (1≤t≤1000) — the number of experiments. The principal line of each experiment contains a solitary integer n (1≤n≤1000). Next n lines portray the places of the houses (xi,yi) (0≤xi,yi≤109). It's reliable that the amount of everything n doesn't surpass 1000. Output For…