Error Propagation Calculus
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Error Analysis Calculus
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Error Propagation Physics
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available. Most of the classes have practice problems with solutions available on the practice problems pages. Also most classes have
Use Differentials To Estimate The Propagated Error
assignment problems for instructors to assign for homework (answers/solutions to the assignment error propagation rules problems are not given or available on the site). Algebra [Notes] [Practice Problems] [Assignment Problems] Calculus I
Error Propagation Formula
[Notes] [Practice Problems] [Assignment Problems] Calculus II [Notes] [Practice Problems] [Assignment Problems] Calculus III [Notes] [Practice Problems] [Assignment Problems] Differential Equations [Notes] Extras Here are some extras topics that https://www.youtube.com/watch?v=R7t9Iv_lTc8 I have on the site that do not really rise to the level of full class notes. Algebra/Trig Review Common Math Errors Complex Number Primer How To Study Math Close the Menu Current Location : Calculus I (Notes) / Applications of Derivatives / Differentials Calculus I [Notes] [Practice Problems] [Assignment Problems] Review [Notes] [Practice Problems] [Assignment Problems] http://tutorial.math.lamar.edu/Classes/CalcI/Differentials.aspx Review : Functions [Notes] [Practice Problems] [Assignment Problems] Review : Inverse Functions [Notes] [Practice Problems] [Assignment Problems] Review : Trig Functions [Notes] [Practice Problems] [Assignment Problems] Review : Solving Trig Equations [Notes] [Practice Problems] [Assignment Problems] Review : Trig Equations with Calculators, Part I [Notes] [Practice Problems] [Assignment Problems] Review : Trig Equations with Calculators, Part II [Notes] [Practice Problems] [Assignment Problems] Review : Exponential Functions [Notes] [Practice Problems] [Assignment Problems] Review : Logarithm Functions [Notes] [Practice Problems] [Assignment Problems] Review : Exponential and Logarithm Equations [Notes] [Practice Problems] [Assignment Problems] Review : Common Graphs [Notes] [Practice Problems] [Assignment Problems] Limits [Notes] [Practice Problems] [Assignment Problems] Tangent Lines and Rates of Change [Notes] [Practice Problems] [Assignment Problems] The Limit [Notes] [Practice Problems] [Assignment Problems] One-Sided Limits [Notes] [Practice Problems] [Assignment Problems] Limit Properties [Notes] [Practice Problems] [Assignment Problems] Computing Limits [Notes] [Practice Problems] [Assignment Problems] Infinite Limits [Notes] [Practice Problems] [Assignment Problems] Limits At Infinity, Part I [Notes] [Practice Problems] [Assignment Problems] Limits At Infinity, Part II [Notes] [Practice Problems] [A
here for a quick overview of the site Help Center Detailed answers to any questions you might have Meta Discuss the workings and policies of this site About Us Learn more about http://math.stackexchange.com/questions/1045616/the-propagated-error-in-the-measurement Stack Overflow the company Business Learn more about hiring developers or posting ads with us Mathematics Questions Tags Users Badges Unanswered Ask Question _ Mathematics Stack Exchange is a question and answer site for people studying math at any level and professionals in related fields. Join them; it only takes a minute: Sign up Here's how it works: Anybody can ask a question Anybody can answer The best error propagation answers are voted up and rise to the top The propagated error in the measurement up vote 0 down vote favorite The volume of the cube is claimed to be $27$ inches, correct to within $0.027$ $in^3$. Use differentials to estimate the propagated error in the measurement of the side of the cube. I got $$V=27$$ $v=x^3$, which $x=3$ inches $$dV=3x^2\,dx$$ $$0.027=27dx$$ $dx=+2$ and $-2$ But I am not error propagation calculus sure what the answer of this question is. calculus share|cite|improve this question edited Nov 30 '14 at 22:32 Rory Daulton 26.7k42746 asked Nov 30 '14 at 22:18 Rich 103 add a comment| 1 Answer 1 active oldest votes up vote 0 down vote accepted You are correct that $$dV=3x^2\,dx$$ For the interpretation, $dV$ is the error in volume, $x$ is the side of the cube, and $dx$ is the error in the side of the cube. Substituting, we get $$0.027=3 \cdot (3)^2 \cdot dx$$ $$dx=\frac{0.027}{3 \cdot 9}$$ $$=0.001$$ share|cite|improve this answer answered Nov 30 '14 at 22:31 Rory Daulton 26.7k42746 Shall I write the error in the volume is 0.001? –Rich Nov 30 '14 at 22:40 @Rich: No: write the error in the measurement of the side of the cube is $0.001$. –Rory Daulton Nov 30 '14 at 23:53 add a comment| Your Answer draft saved draft discarded Sign up or log in Sign up using Google Sign up using Facebook Sign up using Email and Password Post as a guest Name Email Post as a guest Name Email discard By posting your answer, you agree to the privacy policy and terms of service. Not the answer you're looki
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