Question: This needs to be done in python code, trinket seems to work the best PART1 The pseudocode related to the football player, given at 1A,

 This needs to be done in python code, trinket seems to

This needs to be done in python code, trinket seems to work the best

PART1 The pseudocode related to the football player, given at 1A, may crash in different situations, and could be more efficient. Write a more reliable flowchart and code, and justify the improvements introduced. Use pi/100 as step, vo-15, h-3, g-9.8 and L-15.5. Plot the trajectory of the football in that case. PART 2 A NxN matrix is a magic square if every row, column, and diagonal add up to the same number. In this case, we demand that the numbers are different and consecutive. They do not have to start with 1 1. Design a code that creates a 3x3 magic square for any given set of consecutive numbers 2. Execute dot products between the different rows and columns of the resulting square, comment the results. 4. Design a code that creates a 4x4 magic square for any given set of consecutive numbers. 5. Execute dot products between the different rows and columns of the resulting square, comment the results. 6, Design a code that generates a generic NoN magic square PART1 The pseudocode related to the football player, given at 1A, may crash in different situations, and could be more efficient. Write a more reliable flowchart and code, and justify the improvements introduced. Use pi/100 as step, vo-15, h-3, g-9.8 and L-15.5. Plot the trajectory of the football in that case. PART 2 A NxN matrix is a magic square if every row, column, and diagonal add up to the same number. In this case, we demand that the numbers are different and consecutive. They do not have to start with 1 1. Design a code that creates a 3x3 magic square for any given set of consecutive numbers 2. Execute dot products between the different rows and columns of the resulting square, comment the results. 4. Design a code that creates a 4x4 magic square for any given set of consecutive numbers. 5. Execute dot products between the different rows and columns of the resulting square, comment the results. 6, Design a code that generates a generic NoN magic square

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