Find the vertical distance the car has fallen

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A toy car moving at a constant speed of 3 m/s falls off a cliff and reaches a velocity directed 80 degrees below the horizontal. The discussion revolves around determining the vertical distance the car has fallen using kinematic equations. Participants suggest using the equations for horizontal and vertical motion, emphasizing the need to express velocity components as functions of time. There is confusion regarding the correct application of these equations and the variables involved, prompting a reevaluation of the approach. The goal is to accurately calculate the vertical distance based on the car's motion parameters.
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1. A toy car moving at a constant speed of 3m/s on a horizontal road, heds toward and falls off a cliff. As it falls, it is notices that the car's velocity is directed 80 degrees below the horizontal when the caar has dropped an unknown vertical distance below the top of the cliff. Find the vertical distance the car has fallen at this point in the motion.



2. vx=voxcosθ
vy=voysinθ-gt^2




3. Δx=3cos80t
Δy=-1/2gt^2
two variables: y and t.
should i use this equation instead:
Δy=[-g(Δx/cosθ)^2]/2 + Δxtanθ?
or am i using the wrong approach?
 
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hi jenjo! welcome to pf! :smile:

(try using the X2 and X2 buttons just above the Reply box :wink:)
jenjo said:
Δx=3cos80t

no, ∆x = 3t :redface:

start again …

you need to find vx and vy as functions of t,

then find t when that's 80°,

then find y :smile:
 
jenjo said:
2. vx=voxcosθ

What, precisely, and in the context of this question, are v0 and θ in that equation?
 
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