h) At what height does the parcel have a velocity of -8.40 m/s? (Hint: use symmetry to solve) i) What is the velocity of the parcel right before it slams into the ground? j) What is the average velocity of the parcel between the time it is released and the time it slams into the ground?

University Physics Volume 1
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ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
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Chapter4: Motion In Two And Three Dimensions
Section: Chapter Questions
Problem 4.4CYU: Check Your Understanding If the two golf shots in Example 4.9 were bunched at the same speed, which...
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h) At what height does the parcel have a velocity of -8.40 m/s? (Hint: use symmetry to solve)
i) What is the velocity of the parcel right before it slams into the ground?
j) What is the average velocity of the parcel between the time it is released and the time it slams
into the ground?
Transcribed Image Text:h) At what height does the parcel have a velocity of -8.40 m/s? (Hint: use symmetry to solve) i) What is the velocity of the parcel right before it slams into the ground? j) What is the average velocity of the parcel between the time it is released and the time it slams into the ground?
Drone
Parcel
Drone
Parcel
trajector of Parcel
af Rer relese
time=0: Take off!
time= 8.00s: Perul
relesed!
from drona
A parcel is connected to a flying drone as illustrated above. Note that the coordinate system is given
with +y pointed in the upwards direction. Holding the parcel, the drone takes off moving straight up
with a velocity of 8.40. m/s. Note that, as usual, y = 0 at the ground.
After 8.00 s, the drone accidentally releases the parcel! The parcel is in "freefall" immediately after it is
released, as defined in Lecture 7. Assume that the magnitude of the acceleration, g = 9.81 m/s?, and that
the drone continues with the same velocity after releasing the parcel. Ignore the effects of air-resistance.
Transcribed Image Text:Drone Parcel Drone Parcel trajector of Parcel af Rer relese time=0: Take off! time= 8.00s: Perul relesed! from drona A parcel is connected to a flying drone as illustrated above. Note that the coordinate system is given with +y pointed in the upwards direction. Holding the parcel, the drone takes off moving straight up with a velocity of 8.40. m/s. Note that, as usual, y = 0 at the ground. After 8.00 s, the drone accidentally releases the parcel! The parcel is in "freefall" immediately after it is released, as defined in Lecture 7. Assume that the magnitude of the acceleration, g = 9.81 m/s?, and that the drone continues with the same velocity after releasing the parcel. Ignore the effects of air-resistance.
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