Question: Some techniques for computing the mathematical constant e=2.71828... accurately need infinite series. An infinite series is the sum of the terms of an infinite sequence.

Some techniques for computing the mathematical constant e=2.71828... accurately need infinite series. An infinite series is the sum of the terms of an infinite sequence. As we cannot find the sum of an infinite series by a computer, we approximate this sum by creating and summing as much element as we can. The speed of this process can be increased using a parallel computing approach. Approximate the e using Maclaurin Series given as:Please approximate e using Maclaurin Series and MPI PTHREADS OPF.NMP Some techniques for computing the mathematical constant e=2.71828... accurately need infinite series. An infinite series is the sum of the terms of an infinite sequence. As we cannot find the sum of an infinite series by a computer, we approximate this sum by creating and summing as much element as we can. The speed of this process can be increased using a parallel computing approach. Approximate the e using Maclaurin Series given as:Please approximate e using Maclaurin Series and MPI PTHREADS OPF.NMP
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