1. The problem statement, all variables and given/known data *The experiments drawing is attached. m=0.1kg Ek at point O (the moment the ball is being pushed) = 1.25 J D (0 ; 0) , C (0 ; 0.05), E (0.25 ; 0), F (0.50 ; 0), G (0.75 ; 0) Friction is neglected 1.Complete the chart by typing if the value of each variable is rising / decreasing / constant / equals to zero. (attachment added) 2.Calculate the balls speed at point O. 3.Calculate the work of ∑F that has been working on the ball from A to C. ( W∑F ) 4.The ball reaches one of the holes G/F/E - calculate which one it reaches. 5.Add Cartesian axis on the drawing, locate in it the points :C,D,E,F,G and add to the drawing the route of the ball from point C until the point he touches the ground. 6.Players has springs that pushes the spring with a constant F that is higher/lower than the original spring. Which one does one has to use for the ball to fall after point G? (The distance of AA' stays the same) *I'm having difficulties with basically everything* 2. Relevant equations Ek=mv^2/2 W=Fx*cosα W∑F=ΔEk 1/2kΔx^2 W=-ΔU U=mgh 3. The attempt at a solution 1. At point A'O: v:rising , a:rising, ∑F:constant, Mechanic Energy: rising At point OC: v:constant , a:0, ∑F:constant, Mechanic Energy: constant. From point C until the ball touches the ground: v:constant, a:rising, ∑F:rising, Mechanic Energy: constant. 2. Ek=mv^2/2 => 1.25 = 0.1v^2/2 => 2.5= 0.1v^2 => v=5 m/s *If the question has anything missing - please write the answer you would have done just without placing the number in the variable. As in a parametric answer.