f₁ 04 (frames) (frames) (frames) (frames) 13 1.5 At (s) X 1 Minimum value for fpred Af (frames) 45 103 Maximum value for fpred 1 Now you will use kinematics & the acceleration you calculated in the previous table to predict at which frame the cart should have reached the 2 m mark. Fill in the table below by determining how long (At) it would take to travel 2 m, how many frames are required for that much time (Af), the frame at which your calculations predict it should reach 2 m (fpred), and the uncertainty of your prediction (pred). The formula for pred is below the table. fpred (frames) 51.5 3 opred (frames) 13.79 At (s) a (m/s²) .8889 da (m/s²) .0395 0₂= 2a(0, +0₁) ff-fi preda Af 2a Using the values you just calculated, determine the range for your prediction. Remember that fpred pred and thus to determine the upper part of the range (maximum value) you would add them whereas to find the lower part (minimum value) you would subtract them. + 01

f₁ 04 (frames) (frames) (frames) (frames) 13 1.5 At (s) X 1 Minimum value for fpred Af (frames) 45 103 Maximum value for fpred 1 Now you will use kinematics & the acceleration you calculated in the previous table to predict at which frame the cart should have reached the 2 m mark. Fill in the table below by determining how long (At) it would take to travel 2 m, how many frames are required for that much time (Af), the frame at which your calculations predict it should reach 2 m (fpred), and the uncertainty of your prediction (pred). The formula for pred is below the table. fpred (frames) 51.5 3 opred (frames) 13.79 At (s) a (m/s²) .8889 da (m/s²) .0395 0₂= 2a(0, +0₁) ff-fi preda Af 2a Using the values you just calculated, determine the range for your prediction. Remember that fpred pred and thus to determine the upper part of the range (maximum value) you would add them whereas to find the lower part (minimum value) you would subtract them. + 01

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter4: Motion In Two And Three Dimensions

Section: Chapter Questions

Problem 71P

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