a) An airplane of mass 17700 kg is flying in a straight line at a constant altitude and with a speed of 580.0 km/hr. The force that keeps the airplane in the air is provided entirely by the aerodynamic lift generated by the wings. The direction of this force is perpendicular to the wing surface. Calculate the magnitude of the lift generated by the wings of this airplane. b) To change the direction of the plane, its wings are banked. If the wings of the plane are banked 25.0° to the horizontal, what is the radlus of the circle in which the plane will be flying? Assume that the speed remains 580.0 km/hr during the turn and that the magnitude of the lift provided by the wings is unchanged.
a) An airplane of mass 17700 kg is flying in a straight line at a constant altitude and with a speed of 580.0 km/hr. The force that keeps the airplane in the air is provided entirely by the aerodynamic lift generated by the wings. The direction of this force is perpendicular to the wing surface. Calculate the magnitude of the lift generated by the wings of this airplane. b) To change the direction of the plane, its wings are banked. If the wings of the plane are banked 25.0° to the horizontal, what is the radlus of the circle in which the plane will be flying? Assume that the speed remains 580.0 km/hr during the turn and that the magnitude of the lift provided by the wings is unchanged.
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