Stone is thrown from the top of the building.

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A stone is thrown downward from a 60 m tall building with an initial velocity of 20 m/s. The motion is analyzed using the equation d = Vi.t + 1/2 a t², where d represents the distance fallen. The discussion highlights confusion about the sign convention for distance and velocity, emphasizing that the stone is moving downward. To find the time of impact, the equation must be rearranged and solved as a quadratic equation. Ultimately, the focus is on correctly applying the signs in the equation to determine the time until the stone hits the ground.
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Homework Statement


A stone is thrown from the top of a building with an initial velocity of 20 m/s downward. The top of the building is 60 m above the ground. How much time elapses between the instant of release and the instant of impact with the ground?

Vi = -20 m/s height = 60 m
t = ?


Homework Equations



d = Vi.t + 1/2 a t2

The Attempt at a Solution


Couldn't figure out. How to use height as a distance?
 
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It has the same dimension ! The equations are OK.
 
So 60 m = -20m/s . t + 1/2 a t2
60 m = -20m/s t - 4.9 m/s2 t2?
What should I do after this ...
 
patelneel1994 said:
So 60 m = -20m/s . t + 1/2 a t2
60 m = -20m/s t - 4.9 m/s2 t2?
You seem to be using the convention that up is positive, which is fine. But is the stone traveling 60 m downward or upward? What does that tell you about the sign of the 60 m in your equation?

What should I do after this ...
Solve for t. (Hint: quadratic equation.)
 
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