The extension, y, of a material with an applied force, F, is given by y = e^F x 1 x 10^-3. (e is to the power of F x 1 x 10; 10 is to the power of -3 in that equation) A) calculate work done if the force increases from 100N to 500N using: i) an analytical integration technique? ii) a numerical integration technique?
The extension, y, of a material with an applied force, F, is given by y = e^F x 1 x 10^-3. (e is to the power of F x 1 x 10; 10 is to the power of -3 in that equation) A) calculate work done if the force increases from 100N to 500N using: i) an analytical integration technique? ii) a numerical integration technique?
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The extension, y, of a material with an applied force, F, is given by y = e^F x 1 x 10^-3. (e is to the power of F x 1 x 10; 10 is to the power of -3 in that equation)
A) calculate work done if the force increases from 100N to 500N using:
i) an analytical integration technique?
ii) a numerical integration technique?
( work done is given by the area under the curve )
B) compare the two answers?
C) on a spreadsheet increase the number of values used for your numerical method?
D) analyse any affect the size of numerical step has on the result?
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