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Homework statement i need to find three potential reasons for my.5% error in a lab where i used the archimedes principle to measure the density of iron. Suggestions are made to use basic circuit analysis methods to find the unloaded and loaded voltages for accurate calculations. The discussion revolves around the confusion regarding percent error in a conservation of momentum lab involving elastic collisions with vernier carts
The results showed a significant percent error of 200%, which participants noted might not accurately reflect the situation since the total momentum values before and after the collision were. Participants emphasize the importance of correctly applying mathematical operations and grouping terms in the formula to avoid errors The discussion centers on the application of significant figures in percent error calculations, specifically questioning whether to report a percent error of 4.10% or 4%.
The confusion arises from the discrepancy between the expected volume of 10 ml and the measured volume of 8.9 ml.
The formula for specific heat capacity is c = eh/ (mδt), where e is energy, m is mass, and δt is the temperature change The total percentage error can be calculated by summing the percentage errors of each variable involved in the equation. I have finhsed mostly everything that's asked for in the lab but for the conclusion i'm asked to add the percent error, but my problem is what is a theoretical value? The discussion revolves around a student's request for help with a centripetal force lab report, specifically regarding accepted values and percent errors for velocity
The student has theoretical values but struggles to derive the correct formulas and measure the angle needed for calculations A participant suggests using the formula v = sqrt [rg/tan (θ)] and emphasizes the importance of. The percent error on the mass is 2.4% and the percent error on the angle direction is 2.6% Would this suffice for error analysis or is there a better way to do it
How do i report these findings with correct significant figures
The percentage error in the force seems okay, but it can't apply to angles. We've identified each percent error, and i happen to noticed that as the theoretical resistance value increases so does the percent error Along with the theoretical vs measured in series the percent error is higher than of the parallel.
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