Here is the link for data using in it :https://drive.google.com/drive/folders/1XCCzbwh8bxsWuiJI9LTVQnUPLMfXqQWj?usp=drive_link

 

How do I get the system mass, spring ,damping, setting time 

 the correct answer as follow

 

Transcribed Image Text:

## Analysis code TODO: Write a function that takes in a file name and outputs a dictionary with the values listed below - You must use the names given (see json file/example in homework slide) See homework slides for further definitions/equations Check the corresponding json file and plot for the correct values ### System values (Figure 4.14 in slides) c_initial the initial position of the system (the first value) c_max - the largest position of the system (the maximum value, see Figure 4.14) c_final - the final, steady-state position of the system (the last value, see Figure 4.14) Note: For this assignment we'll just use the last value, but you could also average the last few values ### Estimate characteristics rise_time - The rise time, Tr this is the time that it takes to go from 10% to 90% of the way from c_initial to c_final (item 1 on Figure 4.14 refer to plot) The "10% time" is defined as the first time at which the system obtains a value greater than or equal to the value which is 10% between c_initial and c_final. Same with the 90% time. - peak_time - The peak time, Tp. This is the time at which the position has the maximal value (item 2 on Figure 4.14) perc_overshoot -> percentage over shoot (% OS). This is the amount that the system overshoots c_final, expressed as a percentage of the range c_initial to c_final. settling time The settling time, Ts. Estimate the 2% Settling Time, T_s. This is the earliest time when the current and all subsequent positions of the system are within a certain threshold of c_final. This threshold is defined by 2% of the range between c_initial and c_final. For example, if c_initial -1 and c_final = 1, the 2% threshold would be (0.96, 1.04) (non-inclusive of endpoints). ### Estimate model values system_mass assume the mass is 1 (this will not be true in part II) system_spring this is omega_n^2 (see slides) - system_damping - the damping term (the linear coefficient, see slides) - You may write some additional helper functions here, if you wish. Actually, I recommend writing this in pieces/multiple functions. One breakdown is the one given above calculate the values in turn. I'd suggest writing a test function for each of the group of equations above, where you test against the answers in the data1.json file (with the data1.csv file as input). I have written a general-purpose test function for you, but it tests everything all at once. markdown ## Analysis code TODO: Write a function that takes in a file name and outputs a dictionary with the values listed below - You must use the names given (see json file/example in homework slide) See homework slides for further definitions/equations Check the corresponding json file and plot for the correct values ### System values (Figure 4.14 in slides) c_initial the initial position of the system (the first value) c_max - the largest position of the system (the maximum value, see Figure 4.14) c_final - the final, steady-state position of the system (the last value, see Figure 4.14) Note: For this assignment we'll just use the last value, but you could also average the last few values ### Estimate characteristics rise_time - The rise time, Tr this is the time that it takes to go from 10% to 90% of the way from c_initial to c_final (item 1 on Figure 4.14 refer to plot) The "10% time" is defined as the first time at which the system obtains a value greater than or equal to the value which is 10% between c_initial and c_final. Same with the 90% time. - peak_time - The peak time, Tp. This is the time at which the position has the maximal value (item 2 on Figure 4.14) perc_overshoot -> percentage over shoot (% OS). This is the amount that the system overshoots c_final, expressed as a percentage of the range c_initial to c_final. settling time The settling time, Ts. Estimate the 2% Settling Time, T_s. This is the earliest time when the current and all subsequent positions of the system are within a certain threshold of c_final. This threshold is defined by 2% of the range between c_initial and c_final. For example, if c_initial -1 and c_final = 1, the 2% threshold would be (0.96, 1.04) (non-inclusive of endpoints). ### Estimate model values system_mass assume the mass is 1 (this will not be true in part II) system_spring this is omega_n^2 (see slides) - system_damping - the damping term (the linear coefficient, see slides) - You may write some additional helper functions here, if you wish. Actually, I recommend writing this in pieces/multiple functions. One breakdown is the one given above calculate the values in turn. I'd suggest writing a test function for each of the group of equations above, where you test against the answers in the data1.json file (with the data1.csv file as input). I have written a general-purpose test function for you, but it tests everything all at once. markdown