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2d rotation in DX9

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Following a tutorial I found here, I wrote a class to display a textured quad that can be moved, scaled, and rotated. The problem is when I enter the angle for rotation (-1.0f to 1.0f) the texture seems to rotate around the center of the screen and not around its own center point. I looked around, but I can't seem to find out why. Here is the Drawing code:
void CTexture::Blit(IDirect3DTexture9 *texture, RECT *rDest, float rotate)
{
	float X;
	float Y;
	D3DXMATRIX matTranslation;
	D3DXMATRIX matScaling;
	D3DXMATRIX matTransform;

	//get coordinates
	X = rDest->left - m_fHalfWidth;
	Y = -rDest->top + m_fHalfHeight;

	//setup translation and scaling matrices
	D3DXMatrixScaling(&matScaling, (float)(rDest->right - rDest->left),
		(float)(rDest->bottom - rDest->top), 1.0f);
	D3DXMatrixTranslation(&matTranslation, X, Y, 0.0f);
	matTransform = matScaling * matTranslation;

	//check to see if quad is rotated
	if(rotate)
	{
		D3DXMATRIX matRotate;
		ZeroMemory(&matRotate, sizeof(D3DXMATRIX));

				

		//create rotation matrix about the z-axis
		D3DXMatrixRotationZ(&matRotate, rotate);

		//multiply matrices together
		matTransform *= matRotate;
	}
	
	m_pDevice->SetTransform(D3DTS_WORLD, &matTransform);
	m_pDevice->SetTexture(0, texture);
	m_pDevice->DrawPrimitive(D3DPT_TRIANGLEFAN, 0, 2);

}

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You are rotating around the Z axis of world space. To rotate around another point in space either:

Translate to the origin then rotate than translate back to the point (multiply the mats together in that order)
OR
use a matrix generating function that allows you to specify a center point like AffineTransformation.

I do not recomend trying to accumulate your changes frame to frame in a matrix (thought it is no doubt possible) instead keep the position and rotation as vectors - modify those frame to frame use them to generate your matrix.

hope this helps.

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The matrix multiplication order should be

scale*rotation*translation

If your quad is set up so that the quad centre is (0,0), u donn need to do any "translation to origin" before the rotation.

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