1. The problem statement, all variables and given/known data I have performed a chemistry experiment where I analyzed how the diluting of two reactants with the same volume and initial concentration impacts the percent yield of a precipitate product. Thus my IV was concentration and my DV was percent yield. My question is what is the correct/most effective method of analyzing the percent error of my experiment? 2. Relevant equations percent yield = experimental yield / theoretical yield * 100% percent error = (|theoretical value - experimental value|) / theoretical value * 100% 3. The attempt at a solution I have considered two prospects: 1 . I plot concentration of reactants versus experimental yield and linearize if necessary, finding the slope of the graph. I then plot concentration versus theoretical yield and repeat the same process. I use the experimental slope as my experimental value and the theoretical slope as my theoretical value in the percent error calculation. The problem with this is that there is no consideration of the dependent variable, which is percent yield. 2. I find the averages of all experimental masses for every IV, (averages of averages), getting one number representing the average of all my experimental data, and compare this to the averages of all my theoretical masses (calculated through stoich) in the percent yield equation. Without examining the root mathematical causes of the variance in percent yield due to changes in concentration, I don't think I can reasonably calculate the percent of error. If this is the case, I was wondering if anyone could point me in the right direction. Any help would be greatly appreciated!