[sage-support] Re: Solving sin(x)==cos(x)

2013-02-11 Thread Emmanuel Charpentier
Le lundi 11 février 2013 10:17:58 UTC+1, jori.ma...@uta.fi a écrit : > > solve(sin(x) == cos(x),x) > > --> [sin(x) == cos(x)] > > solve([sin(x) == cos(x),sin(x) == cos(x)],x) > > --> [[x == 1/4*pi + pi*z31]] > > ?? > I *think* that by using a system of equations, you are somehow forcing

[sage-support] Re: Solving sin(x)==cos(x)

2013-02-11 Thread Dima Pasechnik
On 2013-02-11, Dima Pasechnik wrote: > On 2013-02-11, Jori Mantysalo wrote: >> solve(sin(x) == cos(x),x) >> >> --> [sin(x) == cos(x)] >> >> solve([sin(x) == cos(x),sin(x) == cos(x)],x) >> >> --> [[x == 1/4*pi + pi*z31]] > > this is pretty bad indeed. Interestingly, Maxima isn't doing the righ

[sage-support] Re: Solving sin(x)==cos(x)

2013-02-11 Thread Dima Pasechnik
On 2013-02-11, Jori Mantysalo wrote: > solve(sin(x) == cos(x),x) > > --> [sin(x) == cos(x)] > > solve([sin(x) == cos(x),sin(x) == cos(x)],x) > > --> [[x == 1/4*pi + pi*z31]] this is pretty bad indeed. Interestingly, Maxima isn't doing the right thing, either: (%i15) solve([sin(x)=cos(x), sin