It's the same problem I think

Can you help me figure this out it's for parallel computing

CS4328 Parallel Computing Lab for Chapter 3. Monte Carlo Methods Using the second method described in the textbook to compute the integral The second method involves generating a sequence of random x,'s and using the following formula to calculate the integral: rating a sequence of random x's and using the following formula to Write a parallel program in which the master process generates xy's and distribute them among slave s. Each process finds out the partial sum and sends them back to the master process. The master processe process then integrates the results and calculate the final result. For comparison purposes, let the master process calculate the analytical result and empirical results to it. If the empirical result is not close enough to the analytical result (according to a threshold you determine), increase N and continue the calculation, until the empirical result is satisfactory compare the