Given the function (y=a b / c), where (a, b), and (c) are independent variables with random
Question:
Given the function \(y=a b / c\), where \(a, b\), and \(c\) are independent variables with random errors of \(s_{a}, s_{b}\), and \(s_{c}\), show that using the general error propagation formula one obtains the specific result \(\left(s_{y}ight)_{r}=\sqrt{\left(s_{a}ight)_{r}^{2}+\left(s_{b}ight)_{r}^{2}+\left(s_{c}ight)_{r}^{2}}\).
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We can use the general error propagation formula to show that the relative error in y y is a2 b2 c2 ...View the full answer
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Related Book For 
Advanced Mathematics For Engineering Students The Essential Toolbox
ISBN: 9780128236826
1st Edition
Authors: Brent J Lewis, Nihan Onder, E Nihan Onder, Andrew Prudil
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