12-19-2014, 10:51 PM (This post was last modified: 12-19-2014 11:00 PM by Snorre.)
Post: #5
 Snorre Member Posts: 101 Joined: Dec 2013

Am I right, that you want for any arbitrary area a to find an x(a), so that
$a=\int_0^x \max(\sin\theta,\cos\theta)d\theta$

If so, I haven't found a solution you might want, since I couldn't get "Advanced Graphing" to plot anything involving areas/integrals.

You could plot that in "Function" app (patience!), and then look at the numeric table. But this is driven by the step of x, not a(x).

Another way is using the "Solver" app.
1st: enter your problem; 2nd: solve x for a given a; 3rd: plot

Sorry, that's not the nice tabular solution (a vs. x(a)) you may expect
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 Messages In This Thread Advanced Graphing ? - lrdheat - 12-19-2014, 04:55 PM RE: Advanced Graphing ? - Snorre - 12-19-2014, 05:28 PM RE: Advanced Graphing ? - Han - 12-19-2014, 05:38 PM RE: Advanced Graphing ? - lrdheat - 12-19-2014, 09:08 PM RE: Advanced Graphing ? - Snorre - 12-19-2014 10:51 PM

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