Maple Discover the Features of Maple: A Comprehensive Review | Maplesoft Demo

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Maple is recognized as a powerful and useful software tool, particularly for mathematical computations. Users appreciate its capabilities, including working with piecewise functions and differentiating them across multiple intervals. However, there are significant criticisms regarding its documentation, which many find inadequate and not user-friendly. This has led to a steep learning curve, even for experienced users. Despite these challenges, the software remains popular for daily use due to its flexibility and the ability to experiment with different functions easily. Overall, while Maple excels in functionality, improvements in its documentation are necessary to enhance the user experience.
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I am thinking about maple soon and i have watched aall the movies at http://www.maplesoft.com/Products/Maple/demo/aca.aspx but at that website they are trying to sell maple so i just wanted to get a review of maple from people who have used it. also could anyone tell me any other features (good or bad) that maple has.
 
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It is a very powerful and useful piece of software. The documentation is worthless in my view. I can do a lot of things with it after almost three years, and I'm still stumbling around on other things that ought to be clear by now if the documentation were written with a user in mind. (I'm convinced that the documentation is written to please the Maple folks themselves, with no view to the needs of a user at all.) That said, it is still a great piece of software and I use it almost daily.
 
Can you do work with piecewise equations on maple?
 
I have written piecewise functions, so I would assume you can work with piecewise equations. I have not tried this.

Just recently I wrote a function defined piecewise over five intervals, and then proceeded to differentiate it multiple times with no difficulties at all. Actually, I started with a single function. My composite function was zero is the first interval, the single function translated into the second interval, set a nonzero constant in the third interval, used my original function translated and mirrored for the fourth interval, and zero in the fifth interval.

It took a while to figure out how to do it, but once I tried a test case or two, then I saw how things worked and it was easy to set up the main problem. One of the very nice things about it all is that if you want to try something, just try it. If it does not work, you can wipe those lines out and try something else.
 

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