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3 different types of vertical projectile motion

Last updated on February 8th, 2024 at 10:12 am

3 different types of vertical projectile motion are:
1) Vertical downward projection from a starting point above the ground
– In this case, the object can be dropped (Initial velocity = 0)
– or it can be thrown downwards at an initial velocity >0
2) Vertical Upward Projection from a starting point at the ground level; the object turns around and returns to the starting point.
3) Vertical Upward Projection from a starting point above the ground; the object goes to the highest point and then turns, and moves downwards past the starting point towards the ground.

3 different types of vertical projectile motion

Signs of velocity, displacement, and g

Here, we will use these signs for understanding: Vi and Vf are the initial and final velocities respectively

Case 1: Vertical downward projection from a starting point above the ground

If the object is dropped then: Vi = 0 and Vf = positive
Downward displacement: Positive
g=9.8 m/s2

If the object is thrown downward then: Vi = positive and Vf = positive
Downward displacement: Positive
g=9.8 m/s2

Case 2: Vertical Upward Projection from a starting point at the ground level; the object turns around at the highest point and returns to the starting point

Considering the upward direction as positive, and the downward direction as negative:
Vi = positive and Vf = negative
Vf = – Vi
Net displacement: zero
g= – 9.8 m/s2

Considering the upward direction as negative, and the downward direction as positive:
Vi = negative and Vf = positive
Vf = – Vi
Net displacement: zero
g= + 9.8 m/s2

Case 3: Vertical Upward Projection from a starting point above the ground

Considering the upward direction as positive, and the downward direction as negative:
Vi = positive and Vf = negative

Net displacement: negative*
g= – 9.8 m/s2

Considering the upward direction as negative, and the downward direction as positive:
Vi = negative and Vf = positive
Vf = – Vi
Net displacement: positive*
g= + 9.8 m/s2

* The starting point can be taken as the reference point (zero).
If this is so, then a displacement below the starting point will have the same sign as the downward motion. A displacement above the starting position will have the same sign as the upward motion.

See also  Projectile Motion Equations

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