Transverse stability of a floating body is measured by its metacentric height, \(GM = KB + BM - KG\). Since KB and BM stay the same for a given draft and waterplane shape, the only way a vertical weight shift changes GM is by changing KG, the height of the centre of gravity above the keel.
Only lowering the centre of gravity, option B, genuinely raises GM and improves transverse stability, so B alone is correct.
A ship with a standard right-handed coordinate system has positive \(x\), \(y\), and \(z\) axes respectively pointing towards bow, starboard, and down as shown in the figure. If the ship takes a starboard turn, then the drift angle, sway velocity, and the heel angle of the ship for a steady yaw rate respectively are: 
The GZ curve for a stable ship is shown in the figure, where \( P \) is a point of inflection on the curve. Match the labels in Column 1 with the corresponding descriptions in Column 2. 
