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PHYSICS REVIEW QUIZ

Total questions: 25

Worksheet time: 42mins

Name
Class
Date
1.

An object is moving in a straight line with constant speed.

a)

Uniform Motion

b)

Uniform Accelerated Motion

c)

Free Fall

d)

Projectile Motion

2.

Formula for Uniform Motion

a)

v=dxt\overline{v}=\frac{dx}{t}

b)

v=dx(t)\overline{v}=dx\left(t\right)

c)

v=dxtv=\frac{dx}{t}

d)

v=dx(t)v=dx\left(t\right)

3.

(V) Velocity is constant, Acceleration is (a)  

4.

Motion of an object where acceleration is constant.

a)

Uniform Motion

b)

Uniform Accelerated Motion

c)

Free Fall

d)

Projectile Motion

5.

Regardless of weight and size, anything will fall at the same acceleration.

a)

Uniform Motion

b)

Uniform Accelerated Motion

c)

Free Fall

d)

Projectile Motion

6.

The emotion of an object thrown or projected into the air, subject to only the acceleration of gravity.

a)

Uniform Motion

b)

Uniform Accelerated Motion

c)

Free Fall

d)

Projectile Motion

7.

what is the value of (g) gravity?

a)

9.8ms29.8\frac{m}{s}^2

b)

9.8ms2-9.8\frac{m}{s}^2

c)

9.8ms9.8\frac{m}{s}

d)

9.8ms-9.8\frac{m}{s}

8.

Compute for the acceleration of an Uniform Motion.

Given:

Vo=0ms   ;   Vf=10ms  ;  t=5s   ;   a=?V_o=0\frac{m}{s}^{ }\ \ \ ;\ \ \ V_f=10\frac{m}{s}^{ }\ \ ;\ \ t=5s\ \ \ ;\ \ \ a=?

a)

3.0ms2-3.0\frac{m}{s}^2

b)

3.0ms23.0\frac{m}{s}^2

c)

2.0ms2-2.0\frac{m}{s}^2

d)

2.0ms22.0\frac{m}{s}^2

9.

Compute for the acceleration of an Uniform Motion.

Given:

Vo=0ms   ;   Vf=16ms  ;  t=7s   ;   a=?V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=16\frac{m}{s}\ \ ;\ \ t=7s\ \ \ ;\ \ \ a=?

a)

2.29ms22.29\frac{m}{s}^2

b)

2.28ms22.28\frac{m}{s}^2

c)

2.29ms2-2.29\frac{m}{s}^2

d)

2.28ms2-2.28\frac{m}{s}^2

10.

Compute for the acceleration of an Uniform Motion.

Given:

Vo=4ms   ;   Vf=12ms  ;  t=6s   ;   a=?V_o=4\frac{m}{s}\ \ \ ;\ \ \ V_f=12\frac{m}{s}\ \ ;\ \ t=6s\ \ \ ;\ \ \ a=?

a)

1.34ms21.34\frac{m}{s}^2

b)

1.33ms2-1.33\frac{m}{s}^2

c)

1.33ms21.33\frac{m}{s}^2

d)

1.34ms2-1.34\frac{m}{s}^2

11.

Compute for the acceleration of an Uniform Motion.

Given:

Vo=8ms   ;   Vf=88ms  ;  t=8.8s   ;   a=?V_o=8\frac{m}{s}\ \ \ ;\ \ \ V_f=88\frac{m}{s}\ \ ;\ \ t=8.8s\ \ \ ;\ \ \ a=?

a)

9.09ms2-9.09\frac{m}{s}^2

b)

9.09ms29.09\frac{m}{s}^2

c)

9.9ms2-9.9\frac{m}{s}^2

d)

9.9ms29.9\frac{m}{s}^2

12.

Compute for the acceleration of an Uniform Accelerated Motion.

Given:

Vo=0ms   ;   Vf=25ms  ;  dx=75m   ;   t=6.0s   ;   a=?V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=25\frac{m}{s}\ \ ;\ \ dx=75m\ \ \ ;\ \ \ t=6.0s\ \ \ ;\ \ \ a=?

a)

4.21ms2-4.21\frac{m}{s}^2

b)

4.21ms24.21\frac{m}{s}^2

c)

4.17ms2-4.17\frac{m}{s}^2

d)

4.17ms24.17\frac{m}{s}^2

13.

Compute for the acceleration of an Uniform Accelerated Motion.

Given:

Vo=0ms   ;   Vf=69ms  ;  dx=96m   ;   t=6.0s   ;   a=?V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=69\frac{m}{s}\ \ ;\ \ dx=96m\ \ \ ;\ \ \ t=6.0s\ \ \ ;\ \ \ a=?

a)

24.80ms224.80\frac{m}{s}^2

b)

24.79ms224.79\frac{m}{s}^2

c)

25.80ms225.80\frac{m}{s}^2

d)

25.79ms225.79\frac{m}{s}^2

14.

Compute for the time of an Uniform Accelerated Motion.

Given:

Vo=0ms   ;   Vf=17ms  ;  dx=77m   ;   t=?   ;   a=7.77ms2V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=17\frac{m}{s}\ \ ;\ \ dx=77m\ \ \ ;\ \ \ t=?\ \ \ ;\ \ \ a=7.77\frac{m}{s}^2

a)

2.18s2.18s

b)

2.19s2.19s

c)

2.17s2.17s

d)

2.16s2.16s

15.

Compute for the time of an Uniform Accelerated Motion.

Given:

Vo=0ms   ;   Vf=25ms  ;  dx=75m   ;   t=?   ;   a=4.17ms2V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=25\frac{m}{s}\ \ ;\ \ dx=75m\ \ \ ;\ \ \ t=?\ \ \ ;\ \ \ a=4.17\frac{m}{s}^2

a)

5.9s5.9s

b)

6.1s6.1s

c)

6.0s6.0s

d)

6.12s6.12s

16.

Compute for the Final Velocity of an Uniform Motion.

Given:

Vo=0ms   ;   Vf=? ;  t=6.0s   ;   a=2.0ms2    ;   dx=?V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=?\ ;\ \ t=6.0s\ \ \ ;\ \ \ a=2.0\frac{m}{s}^2\ \ \ \ ;\ \ \ dx=?

a)

13.3ms13.3\frac{m}{s}

b)

13ms13\frac{m}{s}

c)

12.2ms12.2\frac{m}{s}

d)

12ms12\frac{m}{s}

17.

Compute for the Distance of an Uniform Motion.

Given:

Vo=0ms   ;   Vf=? ;  t=6.0s   ;   a=2.0ms2    ;   dx=?V_o=0\frac{m}{s}\ \ \ ;\ \ \ V_f=?\ ;\ \ t=6.0s\ \ \ ;\ \ \ a=2.0\frac{m}{s}^2\ \ \ \ ;\ \ \ dx=?

(a)  

18.

Compute for the maximum height reached of a tossed coin (distance)

Given:

Vo=14.7ms   ;   Vf=0ms  ;   g=9.8ms2  V_o=14.7\frac{m}{s}\ \ \ ;\ \ \ V_f=0\frac{m}{s}\ \ ;\ \ \ g=-9.8\frac{m}{s}^2\ \

a)

11.04m11.04m

b)

11.03m11.03m

c)

11.02m11.02m

d)

11.01m11.01m

19.

Projectile Motion

What is the value of acceleration in x-axis?

(a)  

20.

Projectile Motion:

It is the path of the projectile

(a)  

21.

Projectile Motion

What is the formula of displacement in x-axis?

a)

dx = Vxt

b)

dx = Vxgt

c)

dx = Vox

d)

2dx = Voyt

22.

There is always acceleration which is equal to gravitational acceleration.

a)

x-axis

b)

y-axis

23.

Vy at the highest point is equal to _?

(a)  

24.

Compute for the time of flight of a tossed coin ( tflightt_{flight} )

Given:

Vo=14.7ms   ;   Vf=0ms  ;   g=9.8ms2   ;   2t=?  V_o=14.7\frac{m}{s}\ \ \ ;\ \ \ V_f=0\frac{m}{s}\ \ ;\ \ \ g=-9.8\frac{m}{s}^2\ \ \ ;\ \ \ 2t=?\ \

a)

2.3s2.3s

b)

3.2s3.2s

c)

2.0s2.0s

d)

3.0s3.0s

25.

Compute for the final velocity of a tossed coin from air to hand to the ground (Compute only for the final velocity when the coin reached the ground)

Given:

g=9.8ms2   ;   dy=28.1m   ;   Vo=7.5msg=-9.8\frac{m}{s}^2\ \ \ ;\ \ \ dy=-28.1m\ \ \ ;\ \ \ V_o=7.5\frac{m}{s}

a)

24.65ms24.65\frac{m}{s}

b)

24.64ms24.64\frac{m}{s}

c)

24.71ms24.71\frac{m}{s}

d)

24.70ms24.70\frac{m}{s}