Side length: O 0.245 0.49 0.735 0.98 Ramp angle (deg.) 0° 1.00° 2.00° 3.00° 4.00° Sin...
Side length: O 0.245 0.49 0.735 0.98 Ramp angle (deg.) 0° 1.00° 2.00° 3.00° 4.00° Sin (0) 0 10.0174 0.0349 0.05234 0.0676 Cart acceleration (m/s) 0 0,1440 10.3204 0.4763 10.6222 f. Make (and print) a Logger Pro plot of acceleration (Y-axis) versus sin(O), by clicking on Page and then Add Page, showing the slope and its standard deviation. Record this data here: Slope=9.1.36_units M/S/DSlope Standard Deviation=2/M půnits mys? g. The quantity (g) in equation (2) is equal to the slope above g(ramp test)= 0.236 units 10/s? 100-0,9998. 9.236 h. Compute the %uncertainty in Gramp test as follows: %Ug-ramp= 100%(U)/Gramp test {where Ug=3(std-deviation of slope)/(VN**)} Thus: %Ug-ramp=100%* 3(std-deviation of slope)/(VN* Gramp test) {**where N= number of trials, and gramp test = slope} %Ug-ramp % Part C: String/weight Pendulum. Equation (3) indicates that the linear relationship between the length of a simple pendulum (L) and the corresponding time duration of a single swing squared (T) (T=the period) can be used to determine the acceleration due to gravity.