Calculating scale boils down to "x^2 + y^2 = z^2"

Or in your case, "a^2 + b^2 = scaleX^2" and "c^2 + d^2 = scaleY^2".

--Mark Storer
  Senior Software Engineer
  Cardiff.com
 
import legalese.Disclaimer;
Disclaimer<Cardiff> DisCard = null;
 
 

> -----Original Message-----
> From: curt [mailto:[email protected]] 
> Sent: Monday, April 18, 2011 5:55 PM
> To: [email protected]
> Subject: Re: [iText-questions] the position of the image in 
> the graphics2D
> 
> http://itext-general.2136553.n4.nabble.com/file/n3459086/Sans_
titre.jpg
> Sorry for my bad explication of the problem.
> i made a transformation to the OXY Landmark he became O'X'Y'. 
> i have the matrix transformation.
> i have the coordinates of M(X,Y) in the Landmark OXY , the 
> coordinates of
> O1(X1,Y1) in the Landmark OXY and  the angle XOX'.
> 
> 
> 
>  i look for the coordinates of the point M(X',Y') in the 
> Landmark O'X'Y' . i
> found this formula:
> 
> x = x0 + (x 'cos (angle (xO'x')) - y 'sinangle (xO'x')) * scale 
> y = y0 + (x 'sin (angle (xO'x')) + y 'cos (angle (xO'x'))) * scale 
> 
>  and i dont know how to calculate only the scale because the 
> matrix contain
> a combinaison of scale and rotation 
> 
>           PdfContentByte contentPage =  
> writer.getDirectContentUnder(); 
>                  Graphics2D gimg = contentPage.createGraphics(wg,hg); 
>           AffineTransform transformer = new 
> AffineTransform(a,b,c,d, 0, 0);
>            gimg.transform(transformer);
>            gimg.drawImage(img, X', Y ' 
,Math.round(w),Math.round(h), null);
>  
> 
> --
> View this message in context: 
> http://itext-general.2136553.n4.nabble.com/the-position-of-the
-image-in-the-graphics2D-tp3458782p3459086.html
> Sent from the iText - General mailing list archive at Nabble.com.
> 
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------------------------------------------------------------------------------
Benefiting from Server Virtualization: Beyond Initial Workload 
Consolidation -- Increasing the use of server virtualization is a top
priority.Virtualization can reduce costs, simplify management, and improve 
application availability and disaster protection. Learn more about boosting 
the value of server virtualization. http://p.sf.net/sfu/vmware-sfdev2dev
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