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Here's the solution.
I think I figured it out. I will post it when I write it out.
Now to do it by hand...
The same as Nehushtan did.
The cot's are in HP.
What do you not understand? I just rearranged the result a bit and got the answer.
Sure!
FullSimplify[Sin[b + c - a] + Sin[a + b - c] == 2 Sin[a + c - b]]
2 Cos[a] Cos[c] Sin[b] == Cos[b] Sin[a + c]M says b. I haven't gotten to the solution analytically yet, though.
Well, the inverse transformation is T'(A)=BAB^-1
Well, first you need to prove it's a homomorphism. Do you know what that means and how to do that?
True, but the problem in post #1 says they are placed one behind the other, so {7/3}'s solution applies there. ![]()
I know. I didn't say that the misunderstanding was accidental. ![]()
What I said in post #18 is true.
It is.
It is not a typo. It is a misunderstanding of meaning of the intended meaning of the exclamation mark.
He's learned not to argue with those guys anymore.
I will try working on it a bit more.
I see B has learned.
Hi bobbym
Yes, the problem is not well-defined. We should wait for the OP to clarify, if he's able to.
Ah, I see where else we differ. I differ between the suits.
Did you divide your two numbers?
Is that with same or different players?
What do you get? And what do you get when they're different players.
I know. What do you get for total?