48. A projectile is shot at a hill, the base of which is 300 m away. The projectile is shot at 60° above the horizontal with an initial speed of 75 m/s. The hill can be approximated by a plane sloped at 20° to the horizontal. Relative to the coordinate system shown in the following figure, the equation of this straight line is y = (tan20°) x - 109. Where on the hill does the projectile land? y₁ 75 m/s 60° y = (tan 20°)x - 109 300 m- 20°
48. A projectile is shot at a hill, the base of which is 300 m away. The projectile is shot at 60° above the horizontal with an initial speed of 75 m/s. The hill can be approximated by a plane sloped at 20° to the horizontal. Relative to the coordinate system shown in the following figure, the equation of this straight line is y = (tan20°) x - 109. Where on the hill does the projectile land? y₁ 75 m/s 60° y = (tan 20°)x - 109 300 m- 20°
College Physics
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Chapter1: Units, Trigonometry. And Vectors
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Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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& using this - general equation of height (y). 3) eliminate t from y using first equation x=V0Cos(Degree)t 4) Plug in given values 5) equate with given equation to find x , then find y
![48. A projectile is shot at a hill, the base of which is 300 m away. The projectile is shot at 60° above the
horizontal with an initial speed of 75 m/s. The hill can be approximated by a plane sloped at 20° to the
horizontal. Relative to the coordinate system shown in the following figure, the equation of this straight line is
y = (tan20°)x - 109. Where on the hill does the projectile land?
y₁
75 m/s
60°
y = (tan 20°)x - 109
-300 m.
20⁰
X](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F4e135d5c-f867-4afd-9f0d-b505f4f19664%2Fa4f1af6a-a34a-442e-83bd-dc339eff9873%2Fw5aysiu_processed.png&w=3840&q=75)
Transcribed Image Text:48. A projectile is shot at a hill, the base of which is 300 m away. The projectile is shot at 60° above the
horizontal with an initial speed of 75 m/s. The hill can be approximated by a plane sloped at 20° to the
horizontal. Relative to the coordinate system shown in the following figure, the equation of this straight line is
y = (tan20°)x - 109. Where on the hill does the projectile land?
y₁
75 m/s
60°
y = (tan 20°)x - 109
-300 m.
20⁰
X
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