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Using a rotation matrix to transform/shift a pinhole camera

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I have a pinhole camera model with the following extrinsic (in Earth Centered, Earth Fixed Coordinate, (ECEF) system) and intrinsic parameters.

focal length (x,y) = 55000 px, optical center = (2400,540)

camera center (x,y,z), (ground coordinates) = -2322996.2171387854 -3875494.0767072071 5183320.6008059494 (ECEF)

Rotation matrix (3×3, camera to ground frame) = [[0.88982706839551795,-0.45517069374030594 ,0.032053516353234932], [-0.44472722029994571, -0.84940151315102252, 0.28413864394171567], [-0.10210527838913171, -0.26708932778514777, -0.95824725572701552]]

I need to shift the camera so that it points to the correct position on the ground based on a ECEF transformation matrix (4 X 4), which looks like this:

[[0.99999922456661872, 0.00043965959331068635, -0.0011651461883787318, 7033.5303197340108], [-0.00044011741039666426, 0.99999982604190574, -0.00039269946235032278 ,814.02427618065849], [0.0011649733316053631, 0.00039321195895935108, 0.99999924411047925 ,4139.9400998316705], [0, 0, 0, 1]]

The 3 x 3 matrix portion formed by the first three rows and columns are the rotation component, the first three values in the last column is the translation component. My general understanding is that I need to add the translation component to the camera center coordinates, while multiply the camera to ground rotation matrix with the rotation component. Is this sufficient, or would I need to do something extra ?

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