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I have this calculus challenge problem (found here: http://firstyr.appsci.queensu.ca/apsc171/chall1.pdf)
I was able to answer part a and b, however I am unsure how to approach c and onwards
does anyone have any suggestions?
Is it not just a matter or letting in your equation: \varepsilon = \varepsilon + \Delta \varepsilon[/tex]
So you have:
V(x) = x^4 - 4x^3 + (\varepsilon + \Delta \varepsilon)x^2 + \delta x + 5
Differentiating the above with respect to x, knowing that [itex]\delta x = 0 then equalising to 0 and solving for x and rearranging for \Delta \varepsilon? Not entirely sure what the question is asking so not sure.
Although thinking about it you would probably have to show which V'(x) = 0 is the minimum.
any other suggestions people?
I still seem to be having trouble
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