5. Use back projection
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- 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.Imagine having a square matrix with either black or white pixels for each cell. Create a formula to determine the largest subsquare whose four boundaries are all covered in black pixels.PYTHON CODE: Find the camera matrix with the matched coordinates. IF YOU ARE GIVEN MATCHED COORDINATES WHAT EXAMPLE CODE WOULD ALLOW YOU TO FIND THE CAMERA MATRIX
- please Write the 2D rotation matrix that rotates by 90 degrees clockwise.Download a gray scale image from the internet. Load it in a matrix in your program. Reshape it to 50 x 50. Show the 50x 50 matrix. Can you see the values? (Using Numpy)This is a Computer Graphics Question on Projection. Question: Let a 3D point (-5, -6, -423) be projected on a projection plane located at (0, -43, 0). Determine the coordinate of that 3D point on the projection plane using an orthographic parallel projection matrix.
- Given the attached image; Find the distance values of DC(D), DA(B), DC(A), DA(C), DE(C), DA(A) After the first iteration (i.e. a single exchange of distance vector estimates between adjacent nodes) find the newly computed distance vector estimates of DB(A), DE(A), DA(B), DC(A), DE(B), DA(E) After the distance vector algorithm converges to the true estimates find the distance vector estimates of DA(D), DB(A), DA(B), DA(C), DE(C), DA(E)\#Problem C: Mirrordef mirror(img_matrix): ''' Purpose: Overwrites the bottom half of an image with a mirror image of the top half of the image. Input Parameter(s): (see invert) Return Value: A 3D matrix of the same dimensions, mirrored vertically. ''' #TODO: Finish this functionMatlab screenshot - If x=[ 2 6 12; 15 6 3; 10 11 1], then a) replace the first row elements of matrix x with its average value. b) reshape this matrix into row vector.
- Give a sequence of 4×4 matrices to have the whole scene scaled by a factor of 9 in the y direction while the position of the point (x, y, z) = (-3, 4, -2) remains the same. The sequence must be made up of at most 4 matrices. You can not use the identity matrix in the sequence. You must briefly explain your reasoning. You must explicitly indicate the order of the matrices in the sequence.Using matlab do this. Create a row vector of 1’s that has 4 rows. Now create a column vector of 1's that has 4 columns. Using matrix multiplication, multiply both of these to get a 4 x 4 matrix and display the resulting matrix. Please answer it correctly and don't copy from anywhere otherwise it will be downvoted.You are to construct a 2D matrix of booleans of the given size. You should fill the matrix with false values. Then create a Random object initialized with the provided seed and fill the interior of the matrix row by row from left to right within each row. Do not place a new value in the first or last row, or the first or last column of the matrix as they may not contain an entity (and hence should remain false). You should use the nextBoolean method of the Random object to get each value. This will generate a matrix in which each value (other than on the edge) is equally likely to be true or false. Finally, print the matrix by printing a ’-’ character for each false and a ’#’ for each true. Include the outside rows and columns in the printing. Print a space after each ’-’ character or ’#’ character. Figure 1 shows a sample input and corresponding output. 6 8 7 (a) Input (6 rows, 8 columns, seed 7) - - - - - - - - - # # # - - - - - # # # # - # - - - - # # - # - - # - # - # # - - - - - -…