Re: How to simplifiy a*sin(x)+b*cos(x)
Yes, but equality is reflexive so c = d is equivalent to
d=c. It is a proof of the relation either way. I have to agree that
it is maybe a complication rather than a simplification. I don't know a
way to go in the reverse direction using Maxima.
------------Original Message------------
From: "Richard Fateman" <fateman <at> cs.berkeley.edu>
To: "'Judy Toth'" <judyt2009 <at> comcast.net>
Cc: "'Maxima List'" <maxima <at> math.utexas.edu>
Date: Fri, Sep-5-2008 12:14 PM
Subject: Re: [Maxima] How to simplifiy a*sin(x)+b*cos(x)
BODY {
SCROLLBAR-FACE-COLOR: #c2c2c2; FONT-SIZE: 10pt; MARGIN: 5px; SCROLLBAR-HIGHLIGHT-COLOR: #ececec; SCROLLBAR-SHADOW-COLOR: #878787; COLOR: black; SCROLLBAR-ARROW-COLOR: #020202; SCROLLBAR-TRACK-COLOR: #d4d4d4; FONT-FAMILY: "Arial"; SCROLLBAR-DARKSHADOW-COLOR: #4f4f4f; SCROLLBAR-BASE-COLOR: #d4d4d4
}
OL {
MARGIN-TOP: 5px; MARGIN-BOTTOM: 5px
}
UL {
MARGIN-TOP: 5px; MARGIN-BOTTOM: 5px
}
BLOCKQUOTE {
MARGIN-TOP: 5px; MARGIN-BOTTOM: 5px
}
try
expand(trigsimp(trigexpand( sqrt(b^2+a^2)*sin(x+atan(b/a))
)));
but
that is in the reverse direction. Your notion of simplification is more
like complification.
_______________________________________________
Maxima mailing list
Maxima <at> math.utexas.edu
http://www.math.utexas.edu/mailman/listinfo/maxima
_______________________________________________
Maxima mailing list
Maxima <at> math.utexas.edu
http://www.math.utexas.edu/mailman/listinfo/maxima