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visits member for 2 years, 8 months
seen Nov 15 at 12:03

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comment Customize startup
@Mr. Wizard in fact, the documentation says: A notebook with the option setting Saveable->False can always be saved using the Save As menu item, but does not respond to Save and does not prompt for saving when it is closed.
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revised Customize startup
added 46 characters in body
May
5
comment Customize startup
@Mr.Wizard Mathematica doesn't prompt me to do save the file on closing but when i open this notebook, it is in fullscreen mode and with the right magnification,as desired and what do you exactly mean with "change the properties to maximized".
May
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revised Customize startup
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awarded  Commentator
May
5
comment Customize startup
Selecting "Full" under Notebook Options/Windows properties/Windows size does nothing but the magnification worked well.
May
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asked Customize startup
Apr
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awarded  Nice Question
Mar
28
comment Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
@Jens thank you very much, Mathematica seems a tricky tool for proving theorems.
Mar
28
accepted Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
Mar
28
comment Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
@Jens You are the only one that understood me. Your approach is good but not fully correct since Tan[Pi/x]>=Pi/x is not true for all x > 1. I tried Resolve[ForAll[x, x > 1 && (0 < x < \[Pi]/2 \[Implies] Tan[x] > x), f'[x] >= 0] ] but didn't work. Maybe i'm asking too much from Mathematica. Can you make this work please?
Mar
28
comment Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
This is indeed a neat solution to my problem, but my question wasn't too clear, i edited it.
Mar
28
revised Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
added 335 characters in body
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28
awarded  Critic
Mar
28
asked Trying to prove that $x\sin(\frac{\pi}{x})\ge\pi \cos(\frac{\pi}{x})$ for $x\ge 1$
Mar
27
accepted FindInstance with a Diophantine equation seems to go on forever