Please answer in PYTHON only

(This is the code used for calculation of Pi)

import random import math import time inside = 0 outside = 0 iterations = 10000 random.seed(int(round(time.time()*1000))) for i in range(iterations): # select two random numbers between 0 and 1 x = random.random() y = random.random() # calculate distance from origin r = math.sqrt(x*x+y*y) # increment the appropriate counter if r   This question builds on the calculation of Pi we did in our first lab. If you did not complete the lab, or have questions about the code, you can use the solution that will be posted in Week 3. a) Modify your code or the solution (If you use the solution, you need to add comments as well) to include interaction with the user by asking the user for the number of iterations that should be performed to estimate Pi. b) Add output to the code that prints the difference between the actual value of Pi and your estimate along with the number of iterations. Formulate the output as a single string. c) Now increase the number of random numbers you use, by factors of 10, for a minimum of 5 steps. Observe what happens with the approximation of Pi. By what factor do you have to increase the number of iterations to get one more correct digit after the radix point? Keep track of the result and either plot it using Python (not necessary at this point), or by hand using a scatterplot showing the number of digits produced correctly on the y axis and the number of iterations on the x axis).  This question builds on the calculation of Pi we did in our first lab. If you did not complete the lab, or have questions about the code, you can use the solution that will be posted in Week 3. a) Modify your code or the solution (If you use the solution, you need to add comments as well) to include interaction with the user by asking the user for the number of iterations that should be performed to estimate Pi. b) Add output to the code that prints the difference between the actual value of Pi and your estimate along with the number of iterations. Formulate the output as a single string. c) Now increase the number of random numbers you use, by factors of 10, for a minimum of 5 steps. Observe what happens with the approximation of Pi. By what factor do you have to increase the number of iterations to get one more correct digit after the radix point? Keep track of the result and either plot it using Python (not necessary at this point), or by hand using a scatterplot showing the number of digits produced correctly on the y axis and the number of iterations on the x axis)