Skip to main content
15 events
when toggle format what by license comment
Sep 4, 2019 at 12:13 vote accept Loreno Heer
Sep 4, 2019 at 12:13 history bounty ended Loreno Heer
Sep 3, 2019 at 9:08 vote accept Loreno Heer
Sep 3, 2019 at 9:08
Sep 2, 2019 at 19:26 history edited Fedor Petrov CC BY-SA 4.0
deleted 3 characters in body
Sep 2, 2019 at 19:13 comment added Loreno Heer I think in your answer you meant, $\cos(B/2) = \sqrt{(1+x)/2}$. I understand the argument. I will definitely need to add $B+D \geq E$ as requirement. Hopefully that is the only one.
Sep 2, 2019 at 15:34 comment added Todd Trimble @LorenoHeer I understand; I'm stating a general guideline, but you are free to continue as you see best.
Sep 2, 2019 at 14:55 comment added Loreno Heer @Todd Trimble I will try not to change it anymore. However it is also inconvenient to ask a new question with only slightly changed conditions.
Sep 2, 2019 at 14:51 comment added Todd Trimble @LorenoHeer It's generally not a good idea to keep changing the question as responses come in. This usually winds up being frustrating to the community.
Sep 2, 2019 at 13:43 comment added Loreno Heer I am happy to give you the bounty, however I like to keep the question open with the additional condition as I try to find a way to get this inequality working. Not sure how this is usually done here.
Sep 2, 2019 at 12:38 comment added Loreno Heer ok, that looks correct. I guess I will require another condition, $B+D \geq E$...
Sep 2, 2019 at 12:09 comment added Fedor Petrov It is strict if $B\ne D$.
Sep 2, 2019 at 11:31 comment added Loreno Heer I am not sure I fully understand your example. I see how you derive the first equality, however I believe it should be $\geq$ there. The last inequality does not contradict the required one as there could be equality...
Sep 2, 2019 at 11:13 comment added Fedor Petrov Yes, but it is certainly not important: take very small $F$ if you do not like zero, and accordingly slightly change $B,D$.
Sep 2, 2019 at 10:40 comment added Loreno Heer Please note that I specified $A,B,\ldots,F \in ]0,\frac{\pi}{2}]$. In particular $F=0$ is not possible.
Sep 2, 2019 at 10:33 history answered Fedor Petrov CC BY-SA 4.0