the peak of the ajectory Learning Goal: To practice Problem-Solving Strategy 4.1 for projectile motion problems. A rock thrown with speed 12.0 m/s and launch angle 30.0° (above the horizontal) travels a horizontal distance of d = 16.5 m before hitting the ground. From what height was the rock thrown? Use the value g = 9.800 m/s² for the free-fall acceleration. Submit Correct Previous Answers It's best to place the origin of the coordinate system at ground level below the launching point because in this way all the points of interest (the launching point and the landing point) will have positive coordinates. (Based on your experience, you know that it's generally easier to work with positive coordinates.) Keep in mind, however, that this is an arbitrary choice. The correct solution of the problem will not depend on the location of the origin of your coordinate system. Now, define symbols representing initial and final position, velocity, and time. Your target variable is yi, the initial y coordinate of the rock. Your pictorial representation should be complete now, and similar to the picture below: Solve Part C xj Vix Viy a Xf Yf t Vfx Ufy Known Find x=0m t=0s x₁ = d Ꮎ yr=0m Yi Find the height y; from which the rock was launched. Express your answer in meters to three significant figures. ▸ View Available Hint(s) ΜΕ ΑΣΦ ? Yi = Review Submit x

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the peak of the ajectory
Learning Goal:
To practice Problem-Solving Strategy 4.1 for projectile
motion problems.
A rock thrown with speed 12.0 m/s and launch angle
30.0° (above the horizontal) travels a horizontal
distance of d = 16.5 m before hitting the ground. From
what height was the rock thrown? Use the value g =
9.800 m/s² for the free-fall acceleration.
Submit
Correct
Previous Answers
It's best to place the origin of the coordinate system at ground level below the launching point because in this way all the
points of interest (the launching point and the landing point) will have positive coordinates. (Based on your experience, you
know that it's generally easier to work with positive coordinates.) Keep in mind, however, that this is an arbitrary choice. The
correct solution of the problem will not depend on the location of the origin of your coordinate system.
Now, define symbols representing initial and final position, velocity, and time. Your target variable is yi, the initial y coordinate
of the rock. Your pictorial representation should be complete now, and similar to the picture below:
Solve
Part C
xj
Vix Viy
a
Xf Yf t
Vfx Ufy
Known
Find
x=0m t=0s
x₁ = d
Ꮎ
yr=0m
Yi
Find the height y; from which the rock was launched.
Express your answer in meters to three significant figures.
▸ View Available Hint(s)
ΜΕ ΑΣΦ
?
Yi =
Review
Submit
x
Transcribed Image Text:the peak of the ajectory Learning Goal: To practice Problem-Solving Strategy 4.1 for projectile motion problems. A rock thrown with speed 12.0 m/s and launch angle 30.0° (above the horizontal) travels a horizontal distance of d = 16.5 m before hitting the ground. From what height was the rock thrown? Use the value g = 9.800 m/s² for the free-fall acceleration. Submit Correct Previous Answers It's best to place the origin of the coordinate system at ground level below the launching point because in this way all the points of interest (the launching point and the landing point) will have positive coordinates. (Based on your experience, you know that it's generally easier to work with positive coordinates.) Keep in mind, however, that this is an arbitrary choice. The correct solution of the problem will not depend on the location of the origin of your coordinate system. Now, define symbols representing initial and final position, velocity, and time. Your target variable is yi, the initial y coordinate of the rock. Your pictorial representation should be complete now, and similar to the picture below: Solve Part C xj Vix Viy a Xf Yf t Vfx Ufy Known Find x=0m t=0s x₁ = d Ꮎ yr=0m Yi Find the height y; from which the rock was launched. Express your answer in meters to three significant figures. ▸ View Available Hint(s) ΜΕ ΑΣΦ ? Yi = Review Submit x
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