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Experiment 1: (Hand) Equation Equation (graph) Time: 1.445 -VOL 1/20 142 Distance: 0.6 m 0+ (027 / X 1.40 3) - 0.6(2 X 1.40--2) -

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Experiment 1: (Hand) Equation Equation (graph) Time: 1.445 -VOL 1/20 142 Distance: 0.6 m 0+ (027 / X 1.40 3) - 0.6(2 X 1.40--2) "- -0 203 /6 2 0.185 m/s 2 Time Position Position vs. Time Acceleration (Hand): and Acceleration (Graph) 0 0.000722711581 D Acceleration (Hand) () Acceleration | Graphik 9.06669444444 .0.08095326434 8.2334305656 0.06278309568 1.40016GGGG 0.190255956 .5069027778 1.7336388889 0.3906187494 0.10 0.900375 0.461 1491935 -067111111 0.5127078926 0.6394228337 1400583333 0.5646517775 0.25 100 1.25 1 00 Time coca Experiment 2: (Hand) Equation (Hand): Graph) Equation (Graph); Distance (m): 2=1/2a t242 Distance (m) L2=1/28 12 2 Time Position 0.8 m 0.8 m = 0.5(a) X (1.01)^2 0.84 0.84 m = 0.5(3) X (1.0)-2 D. 1640244996 Time (sec) a down = -1.57 m/s^2 Time (see down =- 1.68 mis/2 0.1667361111 0.219377916 101 5 0.3334722222 0.2885139879 Time Acceleration (Hal Acceleration (Graph 0.5002082333 0.3879248885 1.6GG3444444 0.5145609507 Position vs. Time Acceleration ( Hard) and Acceleration 3.8336805656 0.6577285395 1.000416667 0.840620993 -20 1 00Prediction. As the acceleration of can't when carts rolling up or dang on the ramp is the same (equal to gam Al. Here fore the graph of acceration is tome is O T 3+ 1 tho conditions graph are the same ) The magnitude of carts acceleration when moving up will stay the same at-gsont. similarly, the magnitude of cart's acceleration When moving down also stay same at The direction does not change, always downward along the ramp,Motoon up and Down an Inclove: warm up ! X a V mysino

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