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  1. Resolution and Uncertainty. Readings are when one value is found e.g. reading a thermometer, measurements are when the difference between 2 readings is found, e.g. a ruler (as both the starting point and end point are judged).

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  2. This guide is split into two parts: the main text (with numbered sec-tions) and the appendices (with lettered sections). For the introductory labs (PHY121/122 and PHY133/134), you should know the material from the main text. Sections 2.3 and 2.4 are both optional, but recommended.

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  3. Aug 25, 2020 · The study of error can help us to reduce the content of error in calculations. This topic is also an inseparable part of many exams like CSIR-NET/JRF, GATE, JEST, IIT-JAM, NEET, JEE, etc. What to be discussed - What is Error ; Formulae to calculate Error; Solved Problem of Error; What is RMS Error; Solved Problem of RMS Error; What is Uncertainty

  4. Problem: Suppose you measure three numbers as follows: = 200 § 2; = 50 § 2; = 40 § 2; where the three uncertainties are independent and random. Use step-by-step propagation to find the quantity q = x=(y ¡ z) with its uncertainty.

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  5. PHYSICS 133 ERROR AND UNCERTAINTY In Physics, like every other experimental science, the numbers we “know” and the ones we measure have always some degree of uncertainty. In reporting the results of an experiment, it is as essential to give the uncertainty, as it is to give the best-measured value.

  6. Understanding errors and their implications is the only key to correctly estimate and minimize them. In your first year of university physics you must have read a document on Error Analysis in Experimental Physical Sciences and eventually done all the related exercises and answered all the questions in the document.

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  8. Example 4: Answers. The mean of the acceleration values is 0.0987 m/s2, and the standard deviation is 0.0037 m/s2. The equation is a = 2d/t2, where 2 is an exact number (with no error). To compute the error, first use Rule#3 to find the error in z = t2: Δz = 2z(Δt/t) = 2(5.52)(0.1/5.5) = 1.1. Then use Rule#2 to.