Procedure f-Sinoe of position is time graph and walbany On a single set of coordinate axes, let's make a graph of the position (on the youis) vs. time (on the x-avis) for each car individually Car A Position vs time 100 50 4 5 10 For car A let's draw a line at the origin (=0, y=0) with a slope that is equal to the initial speed of 5 mis. Compare the slope of your two lings to the parabolas from the graph of the data. Does each line look to be tangent to the parabola? O The straight line does look to be tangent to the parabola at the origin. O The straight line does not look to be tangent to the parabola at the origin.Question Completion Status: Procedure 4: velocity (m/s) vs. time (s) 40 30 20 10 velocity (m/s] -10 -20 -30 time (5) For motion with constant acceleration, the graph of velocity vs. time is O parabola O straight line O horizontal line random QUESTION 12 Procedure 4: velocity (m/s) vs. time (s) 40 30 20 10 velocity (m/s] -10 -20 30 time (s) Calculate the slope of the velocity vs. time.QUESTION 13 Procedure 4: velocity (m/s) vs. time (s) 40 30 20 10 velocity (m/s) 10 20 30 40 time (s) What is the acceleration at 1=3 s?On a single set of coordinate awes, let's make a graph of the position (on the y-axis) vs. time (on the x-axis) for each car individually Car B Position vs time 150 For car B. let's draw a line at the origin (x.0. yu0) with a slope that is equal to the initial speed of 10 m/ Compare the slope of your two lines to the parabolas from the graph of the data. Does each line look to be tangent to the parabola? O The straight line dot's look to be tangent to the parabola at the origin. O The straight line does not look to be tangent to the parabola at the origin.Procedure f-Slope of position was time graph and velocity On a single set of coordinate axes, let's make a graph of the position (on the y-axis) vs. time (on the x-axis) for each car individually Car B Position vs time 160 100 For car B. let's draw a line at the origin (x 0, y:0) with a slope that is equal to the initial speed of 10 m/s. Compare the slope of your two lines to the parabolas from the graph of the data. Does each line look to be tangent to the parabola? The straight line does look to be tangent to the parabola at the origin. O The straight line does not look to be tangent to the parabola at the origin.Life drew a ling at (-5 8. x 37.5 m) with a slope that is equal to 10 mis. the speed of car A at tes s. Compare the slope of this line to the parabola for Car A from the graph of the data. Doas each line leak to be tangent to the parabolas? Car A Position vs time For car B. let's draw a line at the origin (c:0, y=Q) with a slope that is equal to the initial speed of 10 mig. Compare the slope of your two lines to the parabolas from the graph of the data. Does each lime look to be tangent to the parabola? O The line with me slope of 10 miss looks like the tangent line for Car A O The line with me slope of 10 miss does not look like the tangent tine for Car A.QUESTION S Precinctare 2-And under curve of velocity is time and diffence trimwind 1. For each car, graph the cars' velocity vs. time 2. The area of a trapezoid is equal A = %% (a * bj h. 3. Find the area under each of the straight lines. For the area of the trapezoid under the constant acceleration line, a = wj, b = vy, and his the width of the trapezoid, the final time. Find the area of this trapezoid from 1=0 to 1=10 arra =1/2(a+ b)k=- 2 v (m/s) QUESTION 6 Compare the area under the curve to the distance traveled by each car at the end of the 40-second trip. Are the two equal (in both the number and the units)? O YES O NOQUESTION 7 Find the slope of each line with its correct units of measure. Remember that , and in this case the "rise" is a change in velocity that is not starting at zero. Car A and Car B speed 25 20 10 2 B 10 12 Find the slope of each line in mis/'s. Remember that slope = and in this case the "rise" is a change in velocity that is not starting at zero. QUESTION & Which of the following statements is not true? O The slopes of both lines are equal, because the two lines are parallel. O The slopes of both lines are equal to the acceleration of the cars. O The slope is not constant because there is an acceleration. O The accelerations of both lines are equal, because the two lines are parallel.Alead ball is thrown upward with an intial speed of 2914 mis. The table below shows times, positions and velocities. Up positive direction, down a negative direction 345 1916 14 1 182 245 -196 In separate graphs, graph the position, x(vertical axis] vs. time (horizontal axis] and velocity, w(vertical axis) vs. time (horizontal axis) of the car. Procedure 4: vertical position (m) vs. time (s) vertical position (m) time [s) For motion with constant acceleration, the graph of position vs. time is O A Mright line D random. QUESTION 10 What is the slope of the line tingend to the care of time. 1-30 mounds?Motion with Constant Acceleration with a Starting Velocity. 2 cars, A and B, are traveling at a constant velocity along a straight road: Measurement begins for all cars at the origin (x = 0 m) at time t = 0 s. Every 5 seconds, observers record the location of each car along the number line: Car A (a = 1 mis/s v:=5 m/s) Car B (a = 1 m/s/s v;=10 m/s) time (s) x (m) v (m/s) time (s) x (m) v (m/s) 0 5 0 10 5.5 6 1 10.5 11 12 17 2 22 12 19.5 8 3 34.5 13 28 9 4 18 14 37.5 10 15 62.5 15 48 11 78 16 59.5 12 7 94.5 17 72 13 112 18 9 85.5 14 130.5 19 10 100 15 10 150 20 Procedure 1-Slope of position vs. time graph and velocity. On a single set of coordinate axes, let's make a graph of the position (on the y-axis) vs. time (on the x-axis) for each car individually