The open water characteristics of a propeller is shown in the figure. Match the labels in Column 1 with the corresponding descriptions in Column 2. 
Step 1: Analyze the graph. The graph represents the open water characteristics of a propeller. The axes are: - \( K_T \): Thrust coefficient, - \( 10K_Q \): Torque coefficient, - \( \eta_e \): Efficiency. Each labeled point corresponds to a specific operating condition of the propeller.
Step 2: Match the labels with their descriptions. O: Bollard pull condition (maximum thrust at zero speed). P: Feathering condition (propeller blades aligned with the flow to minimize drag). Q: Wind milling condition (propeller rotating due to external flow when not powered). R: Efficiency curve (shows the efficiency variation with operating conditions).
Conclusion: The correct match is \( \mathbf{O - I; P - II; Q - III; R - IV} \). The correct option is \( \mathbf{(A)} \).
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. 
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. 