Recent content by neilparker62
-
It will highlight your solution as well as illustrate a treasure trove of underlying geometry...
It will highlight your solution as well as illustrate a treasure trove of underlying geometry 'dug up' by AI. I will include an introductory paragraph saying I'm writing it as a reference example for the many contributions you have made on PF.- neilparker62
- Profile post comment
-
Ok - so what I was thinking of doing is writing a short article on one of your many interesting...
Ok - so what I was thinking of doing is writing a short article on one of your many interesting posts and subsequent threads. https://www.physicsforums.com/threa...riangle-given-some-extra-information.1063874/- neilparker62
- Profile post comment
-
Hi again. I don't think there is anything like an "official" pf letterhead since it's just a...
Hi again. I don't think there is anything like an "official" pf letterhead since it's just a website. But you can check with @Greg Bernhardt on that one.- neilparker62
- Profile post comment
-
Hi. Did you get your reference from someone on PF ? I can write something like I see you...
Hi. Did you get your reference from someone on PF ? I can write something like I see you regularly posting interesting Maths/geometry problems and contributing to discussions around those.- neilparker62
- Profile post
-
Doppler effect: why do I find this exercise so difficult?
Thanks for the link.- neilparker62
- Post #6
- Forum: Introductory Physics Homework Help
-
Hi everyone
I'm sure they don't and wouldn't worry much if they did! I wish I was more clued up on those particular topic areas but in all honesty I'm not.- neilparker62
- Post #8
- Forum: New Member Introductions
-
Hi everyone
Welcome to the PF community - I'm sure you'll find some expert advice on those topic areas (not that I personally know much about them!)- neilparker62
- Post #6
- Forum: New Member Introductions
-
Paul Hinds has passed
Deepest condolences - Robert to you and all the family. It's been an honour to share this forum with stalwarts such as your Dad. We'll hugely miss his always sage and thoughtful posts.- neilparker62
- Post #29
- Forum: Feedback and Announcements
-
Praise 2024 Member Award Ceremony
Seconded. And if I may put it this way - it's reward enough to be part of the PF community and (occasionally) to post something that others find useful/interesting . Or to start a thread which usually yields any number of useful responses.- neilparker62
- Post #11
- Forum: Feedback and Announcements
-
Member and Mentor Appreciation Thread
@PeroK . Stop complaining about AI - you're better by far!- neilparker62
- Post #4
- Forum: Member Awards 2025 Archive
-
Undergrad Trigonometry problem of interest
Yes - as mentioned above the technique is strikingly similar to that employed in Diophantus II VIII which is "to divide a square into two other squares" - I take the liberty of copy/pasting the image from Wikipedia which illustrates the technique when the given square is 16. y=mx-4 is...- neilparker62
- Post #78
- Forum: General Math
-
Undergrad Trigonometry problem of interest
Perhaps worth noting (in retrospect) that you will get this equation directly by implementation of @GiorgioPastore 's suggestion in post #73. Very interesting discussion on parameterization of this problem. Am still trying to get my head round some of those posts! See also...- neilparker62
- Post #76
- Forum: General Math
-
Undergrad Trigonometry problem of interest
Definitely the most efficient solution!- neilparker62
- Post #74
- Forum: General Math
-
Announcement RIP Vanadium 50
Most of his posts were on topics way beyond my 'ken' but I will remember him as a very clued up 'no nonsense' physicist. Here's a very characteristic post from him - note the reaction from the OP: https://www.physicsforums.com/threads/best-rocket-stopping-method.1066619/post-7129301- neilparker62
- Post #27
- Forum: Feedback and Announcements
-
Undergrad Trigonometry problem of interest
or ##RL^2 = (2x)^2 - (2)^2 = 4x^2-4## We can also draw the other diagonal and apply Ptolemy directly: ##2x + 22x = \sqrt{4x^2-4}\times\sqrt{3x^2}=2x\sqrt{3x^2-3}## etc- neilparker62
- Post #72
- Forum: General Math