There's a thinner Stan, found by Mathcad 11 which uses Maple as the symbolic processor:
Which can be further thinned by observing that sin(b)/cos(b)=tan(b), thus:
In Mathcad it has always been hard to control the output of the symbolic processor, and Prime is no exception to that. You may try some symbolic keywords to find a better result in Prime 8. I'd suggest you start with 'simplify'...
There's a thinner Stan, found by Mathcad 11 which uses Maple as the symbolic processor:
Which can be further thinned by observing that sin(b)/cos(b)=tan(b), thus:
In Mathcad it has always been hard to control the output of the symbolic processor, and Prime is no exception to that. You may try some symbolic keywords to find a better result in Prime 8. I'd suggest you start with 'simplify'...
Chapeau, LucMeekes! Thank you for your contribution. Now we have to be careful that Stan doesn't starve to death. Jokes aside - yes, this is an interesting and entertaining game and a nice opportunity to deal with the relationships between the angle functions and the addition theorems ...
Thank you very much, Werner_E. I find this variations very interesting. It shows once again that one should always know what he´s doing and estimate if the result is realistic, no matter which CAS system he uses. With a physical counterpart the estimation is usually easier than with pure theory ...
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