ORIGINAL CODE:# In this simulation the library numpy is used and it is named it $"$np$"$# We will also use the math library and we will name it mathimport numpy as npimport math as math# The seed below initializes the random generator to always obtain the same result.$$# DO NOT CHANGE THIS VALUE AND RERUN THIS CELL EVERYTIME YOU RUN THE PROGRAM.$$np$.$random.seed$(3500)$# Variables are defined in this cell$$W $=6000$ # Weight of the Tank in kN$$g $=9\mathrm{.}81$ # Gravitational constant$$meanCoF $=0\mathrm{.}6$ # Mean of the coefficient of frictionstdCoF $=0\mathrm{.}05*0\mathrm{.}6$ # Standard deviation of the coefficient of frictionCoF $=[]$ # Empty list to store coefficients of frictionAcc $=[]$ # Empty list to store accelerationH $=[]$ # Empty list to store earthquake forceF $=[]$ # Empty list to store resitance forcenSlide $=0$ # Counter of failurespSlide $=0$ # Probability of failure# Monte Carlo simulationnsim $=1000000$ # Number of simulation$$for i in range$($nsim$)$:$$# Calculate earthquake forces$$Acc$.$append$(1\mathrm{.}6*$ np$.$random.random$()*$ g$)$H$.$append$($W $*$ Acc$[$i$]/$ g$)$# Calculate tank resistance force F $=$ CoF $*$ W$$CoF$.$append$($np$.$random.normal$($meanCoF$,$ stdCoF$))$F$.$append$($W $*$ CoF$[$i$])$# Check for failure$$if H$[$i$]>$ F$[$i$]$:$$nSlide $=$ nSlide $+1$# Calculate the probability of the tank sliding during an earthquakepSlide $=$ nSlide $/$ nsimprint$("$The probability of the tank sliding during an Earthquake is $",$ pSlide$)$Q$14)$ You must determine the value of the constant C $.$ Provide your answer as in terms of $1/$g$.$ You may round your answer to only two decimals.$$The constant C has a value of $\_\_\_\_\_\_\_1/$g$.$ Q$15)$ Modify the original program $($as GIVEN$)$ to describe the maximum horizontal acceleration using the probability distribution described above and recalculate the probability of the tank sliding during an earthquake. Note: Round your answer to only three decimals.$$