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Kinematics Horizontal Motion

Kinematics Horizontal Motion

Assessment

Presentation

Physics

10th - 11th Grade

Hard

Created by

Joseph Anderson

FREE Resource

13 Slides • 12 Questions

1

Horizontal Projectile Motion

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2

Multiple Choice

Which is newtons first law states

1

An object at rest will remain at rest unless a force is applied

2

An object is moving

3

An object has stopped

4

An moving object will keep going when a force is applied to it

3

X component acceleration

the object has no other forces acting on it

velocity is constant

a=0

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4

X component velocity

vix velocity in the x direction

is equal to the original velocity

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5

Multiple Choice

How can you describe the motion on the horizontal axis if you ignore air resistance?
1
acceleration due to gravity
2
constant velocity
3
varying acceleration
4
motionless

6

Multiple Choice

Acceleration in the x direction is

1

9.8

2

0

3

not enough information

4

=mg

7

X component Displacement

 Δx=vit+12at2\Delta x=v_it+\frac{1}{2}at^2   a=0a=0  
 Δx=vit\Delta x=v_{i_{ }}t  

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8

X direction

 vix  or vox  = the intial velocityv_{ix\ }\ or\ v_{ox_{\ }}\ =\ the\ intial\ velocity 

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9

Fill in the Blanks

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10

y component acceleration

  • ay=acceleration due to gravity

  • ay=9.8

11

Multiple Choice

The acceleration in the y direction is due to

1

mass

2

weight

3

gravity

12

Multiple Choice

An object is pushed off a ledge the initial velocity in the downward direction (y) is

1

0

2

9.8

3

depends on the mass

4

vo

13

y component velocity

  • vfy=viy+at

  • viy=0

  • vfy=gt

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14

Fill in the Blanks

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15

y component displacement

  Δy=vit+12gt2\Delta y=v_{i_{ }}t+\frac{1}{2}gt^2 

  yf=h+12gt2y_{f_{ }}=h+\frac{1}{2}gt^2 

 

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16

Y displacement

yi=height

the object returns to origin along the y axis

yf=0

17

Time in both x and y direction is the same


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18

solving time y direction

  •  h=12gt2h=\frac{1}{2}gt^2  

  •  t=2hgt=\sqrt{\frac{2h}{g}}  

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19

Fill in the Blanks

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20

Fill in the Blanks

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21

Solving x displacement

  •  Δx=vit\Delta x=v_{i_{ }}t  

  •  Δx=vi2hg\Delta x=v_{i_{ }}\sqrt{\frac{2h}{g}}  

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22

Fill in the Blanks

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23

Fill in the Blanks

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24

final velocity with regards to both x and y components

  •  t=2hgt=\sqrt{\frac{2h}{g}}  

  •  v=vi2+g2hv=\sqrt{v_i^2+g^{ }2h}  

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25

Fill in the Blanks

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Horizontal Projectile Motion

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