(Solved): is parallel to the inclined plane) [refer on the figure]. The cylinder has mass \( \mathrm{m} \) an ...

is parallel to the inclined plane) [refer on the figure]. The cylinder has mass \( \mathrm{m} \) and radius \( \mathrm{R} \), and the inclined plane is rough enough to maintain the cylinder in static equilibrium. The coefficient of static friction between the surface of the cylinder and the inclined plane is \( \mu \). Which of the following equations best describes the magnitude of the force due to the tension acting on the cylinder? Which of the following equations best describes the magnitude of the force due to the tension acting on the cylinder? \( T=m g \) \( T=m g \sin \theta \) \( T=m g \sin \theta \) \( T=\mu m g \cos \theta \) none of the choices