Projectile Motion

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Projectile Motion From the ground From a cliff

description

Projectile Motion. From the ground From a cliff. Kicked off a cliff. Review: Objects Kicked off a cliff have: X-dir Y-dir v= const.vi=0 m/s a= 0 m/s 2 a = -9.8 m/s Δ x= positive Δ y= negative v f = negative. Kicked off a cliff. This is a combination of basic Horizontal Motion - PowerPoint PPT Presentation

Transcript of Projectile Motion

Page 1: Projectile Motion

Projectile Motion

From the groundFrom a cliff

Page 2: Projectile Motion

Kicked off a cliff

• Review:• Objects Kicked off a cliff have:

X-dir Y-dirv= const. vi=0 m/sa= 0 m/s2 a = -9.8 m/sΔx= positive Δy= negative

vf= negative

Page 3: Projectile Motion

Kicked off a cliff

• This is a combination of basicHorizontal Motion

&Vertical Motion

Page 4: Projectile Motion

Projectile Motion- Level Ground

• Examples: Footballs, golf balls, bullets, catapults. There is no displacement in the Δy direction between the beginning “sea level” and the ending “sea level”

Page 5: Projectile Motion

Projectile Motion- Level Ground

• This is a combination of Vertical Motion

&Horizontal Motion

Page 6: Projectile Motion

Projectile Motion- Level Ground

• What do we know about:X-direction Y-direction

Page 7: Projectile Motion

Projectile Motion- Level Ground

• What do we know about:X-direction Y-directionΔxright= + Δy= 0

v=constant vi= +

a= 0m/s2 vf = -

a= -9.8m/s2

Page 8: Projectile Motion

Projectile Motion- Level Ground

• Attacking the problem:Initial velocities will be given in vectors:

25 m/s @ an angle of 30˚.

30˚

Page 9: Projectile Motion

Projectile Motion- Level Ground

• Resolve the vector into components to determine Initial Velocity in the X and Y directions.

30˚

25 m/s

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Projectile Motion- Level Ground

• Resolve the vector into components to determine Initial Velocity in the X and Y directions.

X-dir Y-dir

30˚

25 m/s

)30cos(2525

)30cos(

x

x

v

v

vx

vy )30sin(2525

)30sin(

y

y

v

v

Page 11: Projectile Motion

Projectile Motion- Level Ground

• What do we know about:X-direction Y-directionΔxright= +vx Δy= 0

v=constant vi= +vy

a= 0m/s2 vf = -vy

a= -9.8m/s2Now you are ready to solve the problem…