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4. -12.27 points KatzPSEf1 24.P021 My Notes Ask Your Teacher Often we have distributions of charge for which integrating to find the electric field may not be possible in practice. In such cases, we may be able to get a good approximate solution by dividing the distribution into small but finite particles and taking the vector sum of the contributions of each. To see how this might work, consider a very thin rod of length L = 12 cm with uniform linear charge density λ 77.0 nC/m. Estimate the magnitude of the electric field at a point P a distance d = 6.0 cm from the end of the rod by dividing it into n segments of equal length as illustrated in the figure below for n 4. Treat each segment as a particle whose distance from point P is measured from its center. Find estimates of EP for n = 1, 2, 4, and 8 segments n=2, Ep = n=4, Ep- n= 8, Ep= N/C N/C N/C N/C 1 2 34 Need Help?Read It

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I think it should be n = 1, 2,3,44116 γ 子63 . A 乞 119IN 183CN 3691 N. /2 cm e in each sesmer

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