A uniform horizontal beam of length \(L\) is attached to a wall by a pivot at its left end (\(x = 0\)). Four separate forces of equal magnitude \(F\) are applied individually to the beam in the vertical plane as specified in the table:

Force	Position	Angle with Beam
\(F_1\)	\(x = \dfrac{1}{2}L\)	\(90^\circ\)
\(F_2\)	\(x = \dfrac{3}{4}L\)	\(60^\circ\)
\(F_3\)	\(x = L\)	\(45^\circ\)
\(F_4\)	\(x = \dfrac{4}{5}L\)	\(90^\circ\)

Which of the following correctly ranks the magnitudes of the torques \(\tau_1\), \(\tau_2\), \(\tau_3\), and \(\tau_4\) exerted by each force about the pivot from greatest to least?