How Far Does a Car Travel After Driving Off a Cliff?

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A car driven off a cliff with a horizontal velocity of 12.9 m/s and a vertical height of 20.7 m travels a horizontal distance of 48.5 m before striking the ground. The calculation involves separating the motion into x and y components, where the time of fall is determined using the equation of motion for the vertical displacement. The total distance from the base of the cliff to the impact point is 69.2 m, accounting for both the vertical drop and horizontal travel.

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In a film stunt, a car is driven off a cliff with a horizontal velocity of 12.9 ms-1. The cliff face is vertical, and the cliff is 20.7 m high. Calculate the distance in m from the base of the cliff to the point where the car strikes the ground.

should i be considering this problem in x and y - components of the motion separately.

taking upwards as +ve direction for vectors
displacment = -20.7
initial displacement = 0
inital speed = 12.9
a=-9.8

using it in s = ut + 1/2at^2 i get
20.7 + 12.9t - 4.9t^2
t = 3.757 +ve value taken

s=ut
12.9*3.757= 48.5m as the displacement
and then 48.5 + 20.7 = 69.2m for the distance.
help would be apprecated
thanks in advance
 
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Only one mistake.

The horizontal velocity is 12.9 m/sec. There is no initial vertical velocity.

But, your overall approach of solving the x component and y component separately is right. Solve the y component to find the time. Use that time to solve the horizontal component.
 
cheers!
 

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