A hollow circular shaft has an outside diameter of 12 in and an inside diameter of 4 in. The shaft is in equilibrium when the indicated loads and torque are applied. If the axial load \( P \) is 186,000 lb, determine the stress state at point \( A \), which is on the side of the shaft. Use coordinate axis \( X \) in the direction of force \( P \) and axis \( Y \) in the direction negative to the vertical force of 10,000 lb.

- Bearing A
- Outside diameter: 12 in
- Inside diameter: 4 in
- Torque: 400,000 in-lb
- Length: 4 ft
- Axial load: \( P = 186,000 \) lb
- Vertical force: 10,000 lb

Seleccione una:

a. \(\sigma_x = 150 \text{ psi}; \sigma_y = 10.0 \text{ psi}; \tau_{xy} = 1350 \text{ psi}\)

b. \(\sigma_x = 1850 \text{ psi}; \sigma_y = 0.0 \text{ psi}; \tau_{xy} = 1366 \text{ psi}\)

c. \(\sigma_x = 1850 \text{ psi}; \sigma_y = 0.0 \text{ psi}; \tau_{xy} = 1035 \text{ psi}\)

d. \(\sigma_x = 1350 \text{ psi}; \sigma_y = 0.0 \text{ psi}; \tau_{xy} = 1194 \text{ psi}\)