8. Decrease Ax by 10 cm while keeping the center in the same place (i.e., moving both photogates toward each other by 5

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answerhappygod
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8. Decrease Ax by 10 cm while keeping the center in the same place (i.e., moving both photogates toward each other by 5

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8 Decrease Ax By 10 Cm While Keeping The Center In The Same Place I E Moving Both Photogates Toward Each Other By 5 1
8 Decrease Ax By 10 Cm While Keeping The Center In The Same Place I E Moving Both Photogates Toward Each Other By 5 1 (597.2 KiB) Viewed 39 times
8 Decrease Ax By 10 Cm While Keeping The Center In The Same Place I E Moving Both Photogates Toward Each Other By 5 2
8 Decrease Ax By 10 Cm While Keeping The Center In The Same Place I E Moving Both Photogates Toward Each Other By 5 2 (823.13 KiB) Viewed 39 times
trying to validate 1-5 and answer 6.
8. Decrease Ax by 10 cm while keeping the center in the same place (i.e., moving both photogates toward each other by 5 cm). Repeat steps 5 - 7. Continue decreasing Ax by 10 cm and repeating steps 5-7. Do this until you have six different values for Ax. Make sure that you start the cart from the same starting point at the top of the ramp each time. Analysis 1. For each of your six trials, calculate Vavg, the average velocity of the glide. Show your formula and show at least one example worked out. 2. Plot of a graph of Vavg vs. tavg (with tavg on the x-axis). For this graph, do the following: • Complete this graph by hand on graph paper, and be sure to label your axes. • Make sure you start the x-axis at tavg=0. Your y-axis does not need to start at 0. 3. On your graph, draw an estimated best-fit line. (This is a line that "best fits" your data. It does not have to actually pass through any of the data points.) 4. Which of the six average velocities that you calculated gives the closest approximation to the instantaneous velocity of the glider through the midpoint? Explain why! (Hint: consider the definition of instantaneous velocity - which of your six points best fits that definition?) 5. What value of tag on your graph would indicate a true instantaneous velocity? O 6. Using your graph, extrapolate from your collected data to determine the instantaneous velocity of the glider through the midpoint. Explain how you determined this value. (Hint: consider your answer to the previous question!) 7. Summarize your work, noting any unexpected results.

AXmt, (st tz(s) t3 (s) tys.) 1 ts (8) tang (3) 1.9879 19764 9772 19735 9737.97594 0.9 1.8619 1.8683 .869486651.8658.860688 0.8 .7082 .78837079 .7043 7111.70896 -0.7 1.6111 1.6099.41261.6116.6097.61098 0.60 S1608 5/55 5/75 5184 .5/65 .37684 L0.5 5083 5083 5086 15707 5082.50882 Nate I Hate 2 Midpoint 1.0 168 108 118 9163 73 118 4. 8 158 78 118 -.7153 118 . 6148 .5 143 wow 118 118 AXIAT = Vana 1.07.9759+ = 1.0a5 .97.86638 = 1.0+ .87.708 96: 1.13 . 1.61098 = 1.16 .67.5/684 = .16 .57.50882 = .982 508 .517.611 710 866.976 4.60cm C.5 m) quas the closest appsotimation to instantaneous velocity, 5. O would indicate the instantacous velocity.
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