Fixed missing "2*" in Laurae's post as well as added the image for natural rendering
Edit by Laurae : if you didn't see the last post :
lcm
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Re: lcm
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AdriwebAdmin
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Re: lcm
thank you very much! could you show me the code?
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jmat
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Re: lcm
There is no code. It's done by hand.
And I don't believe a program does that ... (because it's just plain rewriting/factoring)
The next steps are to notice it's equal to p*sqrt(2). I haven't really looked but it's probably the same : rewriting/simplifying
And I don't believe a program does that ... (because it's just plain rewriting/factoring)
The next steps are to notice it's equal to p*sqrt(2). I haven't really looked but it's probably the same : rewriting/simplifying
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Re: lcm
Adriweb wrote:There is no code. It's done by hand.
And I don't believe a program does that ... (because it's just plain rewriting/factoring)
The next steps are to notice it's equal to p*sqrt(2). I haven't really looked but it's probably simple trig. identities.
Not even that, it's simply something like x*x = x^2, then recongnize cos(45°)
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LauraeAdmin
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Re: lcm
Yeah, I edited ^^
I was looking at expanding the square, but nope, not needed
And cos(45)=1/sqrt(2) ( == sqrt(2)/2 )
I was looking at expanding the square, but nope, not needed
And cos(45)=1/sqrt(2) ( == sqrt(2)/2 )
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