Loony Wiltz 1.0. Calculations and 1. Sketch the posit Sand Data Analysis of a Uniformly Accelerated...
2. Calculate the velocity at each time (except the first and the last one) by using values immediately after and before those times: the tn-- For example, the velocity at point 2 is n Time t (s) Position x (m) Velocity v (m/s) vt (unit-mls) aGou .245 8 3,abus 1.553 3. calculate v/t (what are the units?) and write it in column 5 of the table above. Calculate its average and its uncertainty: Average uncertainty: 4. On the graph paper,...
Velocity v (m/s) v/t (unit= 2 Time t(s) 10.1004 10.3006 0.5008 0.7011 0.9014 1.1017 11.3021 1.5026 Position x (m) 0.149 0.195. 6.271 0.366 0.474 0.599 0.735 0.881 5 0.305 10.427 0.507 10.592 10.651 0 103 1.013624 0.95268 0.722778 0.64 5249 0.591232 0.540218 8 3. calculate w/t (what are the units) and write it in column 5 of the table above Calculate its average and its uncertainty (with units): Average: >0.728 m 1x uncertainty: N e ma max- () mun =...
Accelerated Motion /4 Name: Calculations and Data Analysis of a Uniformly Accelerated Car 1. Sketch the position time, velocity/time and accelerationtime graphs position velocity acceleratiorn time time time 2. Calculate the velocity at each time (except the first and the last one) by using the values immediately after and before those times. For example, the velocity at point 2 is time(s) position(m) velocity (m/s) Va 0-219 0200 OL9 0.573-0. 337 0to2?-0, 2014 o1 V?.lao-a4c7 laope-080x 7 l'iDoyo l 1.39h 30uo-1C...
Need help with the graph and slope? Data Table 41 Calculation Table 2 L M (g) M (kg) 2 3 4 5 6 7 8 22022 K 2156 N 830M1 3 3 4In 089734 N 122cm 22m 385 5965 K4N 40 309 030 79 040 9 0 3921N D05 K ? I. Using at least 75% of the graph paper, make a graph with ? on Y axis and VT, on the X axis. 2. Draw a best fit line...
need help on this graph Physies 195 - Straight-line kinematics Data: Dot period=1/10s: the time interval between dots is 0.100 corrected values] 15 16 Xc (cm) te(s) 6 7 0 12 3 14. X(cm) t(s) đa (cm) | V (cm/s) 0 0 2.18 0.1002 .182 .0 4.890.200 12.7127.00 2. 5 0.30 3.67 36.70 12.88 o.quo 4.32 430 f 9.95 O S 10 .20 zich were 1 1 tbalo 30,56 38.0 74.50 46.43 0.900 8.8 84.43 55-25 88.00 1101.30 65.39 1.100...
Find equation of line, calculate frequency from constant of proportionality. Plotting graph and data analysis: Pas the厅.vs. λ .5 1.2 7 5 Calculations: Draw the line of the best fit through your data points, and write the equation of the line. Calculate the slope and, referring to Eq. 2, calculate the frequency from the constant of proportionality. (Don't forget to check units) 20.28 -0.28 Slope of the graph- Calculated frequency-120 H Accepted frequency %error Possible source or error:
Use the exact values you enter to make later calculations. A group of students performed the same "Newton's Second Law" experiment that you did in class. For this lab, assume g = 9.81 m/s2. They obtained the following results: m1(kg) t1(s) v1(m/s) t2(s) v2(m/s) 0.050 1.2000 0.2500 1.8108 0.3849 0.100 1.2300 0.3240 1.6360 0.6412 0.150 1.1500 0.3820 1.4768 0.8120 0.200 1.1100 0.4240 1.3935 1.0067 where m1 is the value of the hanging mass (including the mass of the hanger), v1...
4. 5. Moving with Constant Acceleration, PHYS 151 1. Take several objects of different masses, but all relatively heavy, and drop them together. Do they all fall together, or do some objects fall significantly faster than others? 2. Drop a piece of paper. How is its behavior different from the others? 3 Why does the paper behave differently from the other objects? Get the timer tape (a long, skinny piece of paper with little dots on it). This was attached...
Use the exact values you enter to make later calculations. A group of students performed the same "Newton's Second Law" experiment that you did in class. For this lab, assume g = 9.81 m/s2. They obtained the following results: m1(kg) t1(s) v1(m/s) t2(s) v2(m/s) 0.050 1.2000 0.2500 1.7279 0.5177 0.100 1.2300 0.3240 1.6064 0.7186 0.150 1.1500 0.3820 1.4591 0.9120 0.200 1.1100 0.4240 1.3806 1.0839 where m1 is the value of the hanging mass (including the mass of the hanger), v1...
Please note that X is time Value Position vs Time Linear Fit m y = mx + b Quadratic Fit Α. B 0.305 -0.0583 y=0.305x -0.0583 4 1 0.110 -0.0663 0.195... yöllx'-0.0663x7.195 |(1.550, 0.359) 1(1.600,0.373) 0.28 y = Ax?+ Bx + C (x1, yı) (x2, Y2) Slope For Position vs Time data: (a) Did your quadratic fit of this graph provide initial position? If yes, what is its value? (4 points) (b) Did your quadratic fit of this graph provide...