A wheelie bin is tipped onto its wheels by applying two forces FFF and RRR.

FFF is applied to the handle. FFF is to the right at an angle 15∘15^{\circ}15∘ below the horizontal. The height of the handle above the ground is 1.20 m1.20\text{ m}1.20 m. RRR is a horizontal force applied to the left to the wheels. The total weight of the wheelie bin and its contents is WWW. The perpendicular distance between the line of action of the weight and the bottom of the wheels is 0.25 m0.25\text{ m}0.25 m.
The wheelie bin and contents have a total mass of 55 kg55\text{ kg}55 kg.
State the principle of moments.
Show that the magnitude of the minimum force FFF which lifts the front end of the wheelie bin (point X) off the ground is approximately 116 N116\text{ N}116 N.
Use your answer to (b)(i) to calculate the magnitude of the force RRR required to stop the wheelie bin from moving to the right.
The wheelie bin is now placed on an adjustable slope. The wheels are now fixed so they cannot move.

The angle α\alphaα made by the slope with the horizontal is steadily increased from zero.
Explain, without calculation, at what angle α\alphaα the wheelie bin starts to topple clockwise.