@@ -20,40 +20,30 @@ <h1>Numerical Integration Method for Computing π using MPI</h1>
2020 < div class ="v-collapsible-instruction-container v-instruction-container ">
2121 < div class ="v-collapsible is-size-5 "> Instructions</ div >
2222 < div class ="v-content " style ="text-align: left; padding-left: 10%; padding-right: 10%; ">
23- < p >
24- This experiment simulates a distributed system with multiple processes working together to
25- compute < code > π</ code > using the trapezoidal rule for numerical integration. The trapezoidal
26- rule is a method for approximating the definite integral of a function by dividing the interval
27- into subintervals and approximating the area under the curve using trapezoids. In this
28- experiment, the function used is < code > y = √(1 - x²)</ code > , which represents a quarter of a
29- circle with radius < code > 1</ code > . The area under the curve in the interval < code > [0, 1]</ code >
30- is used to approximate the value of < code > π</ code > . The experiment demonstrates how multiple
31- processes can work together to compute the integral and approximate < code > π</ code > more efficiently
32- than a single process.
33- </ p >
34- < p > ...</ p >
3523 < ul style ="list-style: disc; ">
3624 < li >
3725 < strong > Setup Parameters:</ strong >
3826 < ul style ="list-style: circle; ">
3927 < li >
40- Locate the "Number of Processes" slider in the < strong > Control Panel</ strong > . This control
41- sets how many processes (simulated processors) will divide and compute the trapezoidal areas.
42- Adjust the slider between < code > 1</ code > and < code > 8</ code > processes.
28+ < strong > Number of Processes</ strong > :
29+ Sets how many processes (simulated processors) will divide and compute the trapezoidal areas.
4330 </ li >
4431 < li >
45- Adjust the " Number of Subintervals" slider to set the precision of the computation. This
46- control sets the number of intervals the function will be divided into, which impacts the
47- accuracy of < code > π</ code > computation.
32+ < strong > Number of Subintervals</ strong > : Set the precision of the computation, i.e., the
33+ number of intervals the function will be divided into, which impacts the accuracy of
34+ < code > π</ code > computation.
4835 </ li >
4936 </ ul >
5037 </ li >
38+ </ ul >
39+ < p > ...</ p >
40+ < ul style ="list-style: disc; ">
5141 < li >
5242 < strong > Initialize the Experiment:</ strong >
5343 < ul style ="list-style: circle; ">
5444 < li >
55- After setting the desired number of processes and subintervals, click the < strong > " Start
56- Calculation" </ strong > button to begin.
45+ After setting the desired number of processes and subintervals, click < strong > Start
46+ Calculation</ strong > to begin.
5747 </ li >
5848 < li >
5949 The animation will display trapezoids being computed by each process within a visual representation
@@ -95,6 +85,7 @@ <h1>Numerical Integration Method for Computing π using MPI</h1>
9585 </ ul >
9686 < p > ...</ p >
9787 < p >
88+ For more details on the experiment, please refer to < strong > Procedure</ strong > .
9889 The posttest quiz will evaluate your observations and understanding of the experiment. Please take
9990 note of the posttest questions to ensure you capture the relevant details during the experiment.
10091 </ p >
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