Answer:
The magnitude of the net force is 2.48294 N and the angle is 25.02° with respect to the vertical
Step-by-step explanation:
Consider the gravitational force as

Consider the wind force as

The angle between the gravitational force and wind force is 90°
From the parallelogram law we have

The angle between the resultant and the gravitational force would be

The magnitude of the net force is 2.48294 N and the angle is 25.02° with respect to the vertical