In degree mode, the rainbow is an arc circumscribed 41±1° from the anti-solar point ... or 220° from the sun.
The rainbow is rarely 180° arc, typically that's opposite sunset. (A sunset rainbow at Full Moon should be extra special, since the anti-solar point is plotted approximately.) With sufficient elevation (airplane, looking into gorge, mountain) particularly at lower solar elevation, the rainbow can be seen to be a (nearly) full circle.
I guess we should calculate what % of sky (e.g. steradians vs the whole) is contained within the rainbow (40° = 0.7rad exclusive, 42° = 0.73rad inclusive).
Volume 1 has three short stories of my collected Lore. Paranormal angel romance, followed by snarling devil dogs.
Volume 2 has four short vampire tales.
Volume 3 has humorous fantasy.
Available in paperback, ebook and on Kindle Unlimited at Amazon.
A Bucket Full of Moonlight
Available in September in paperback and ebook at Amazon.
In A Flash by Christopher J. Burke
Bite-sized stories for transit rides
Available in paperback and ebook at Amazon.
Mr. Burke is a high school math teacher in New York as well as a part-time writer, and a fan of science-fiction/fantasy books and films.
He started making his own math webcomic totally by accident as a way of amusing his students and trying to make them think just a little bit more.
Unless otherwise stated, all math cartoons and other images on this webpage are the creation and property of Mr. Chris Burke and cannot be reused without permission.
Thank you.
3 comments:
In degree mode, the rainbow is an arc circumscribed 41±1° from the anti-solar point ... or 220° from the sun.
The rainbow is rarely 180° arc, typically that's opposite sunset. (A sunset rainbow at Full Moon should be extra special, since the anti-solar point is plotted approximately.) With sufficient elevation (airplane, looking into gorge, mountain) particularly at lower solar elevation, the rainbow can be seen to be a (nearly) full circle.
I guess we should calculate what % of sky (e.g. steradians vs the whole) is contained within the rainbow (40° = 0.7rad exclusive, 42° = 0.73rad inclusive).
Rain on the parade, why don't you?
My rainbow was constructed using 7 concentric circles and taking half of them.
So there. 8-P
Can't make a rainbow without Rain. :-D
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