Reference no: EM13903198
1) A slice of bread is squeezed into a little ball, which quantity does not change.
A Mass
B Volume
C Density
D Width
2) A boy measured the height of a laboratory table with a metre rule. Which of the following is most likely to be correct?
A 0.00895m
B 0.0895m
C 0.895m
D 8.95m
3) One gram is equal to
A 10 milligrams
B 100 milligrams
C 1000 milligrams
D 10,000 milligrams
4) An object of mass m, is attached to a spring balance and its weight w is recorded. What will be the result if the object is taken to the moon and weighed there where the gravitational field strength is less?
A Mass = m; Weight greater than w.
B Mass = m; Weight less than w.
C Mass greater than m; weight equal to w.
D Mass less than m; weight equal to w.
5) A 3.0-kilogram block is initially at rest on a frictionless, horizontal surface. The block is moved 8.0 meters in 2.0 seconds by the application of a 12-newton horizontal force, as shown in the diagram below.
What is the average power developed while moving the block?
![564_Untitled.png](https://secure.expertsmind.com/CMSImages/564_Untitled.png)
A 24W
B 32W
C 48W
D 96W
6) A 1.2-kilogram block and a 1.8-kilogram block are initially at rest on a frictionless, horizontal surface. When a compressed spring between the blocks is released, the 1.8-kilogram block moves to the right at 2.0 meters per second, as shown.
What is the speed of the 1.2-kilogram block after the spring is released?
![1703_fir.png](https://secure.expertsmind.com/CMSImages/1703_fir.png)
A 1.4 m/s
B 2.0 m/s
C 3.0 m/s
D 3.6 m/s
7) As an object falls freely, its kinetic energy
A increases
B decreases
C remains same
D varies
8) An object weighing 15 newtons is lifted from the ground to a height of 0.22 meter. The increase in the object's gravitational potential energy is approximately
A 310J
B 32J
C 3.3 J
D 0.34J
9) It is easier to roll a stone up a sloping road than to lift it vertical upwards because
A work done in rolling is more than in lifting
B work done in lifting the stone is equal to rolling it
C work done in both is same but the rate of doing work is less in rolling
D work done in rolling a stone is less than in lifting it
10) Pascal is the unit used for
A Thrust
B Pressure
C Conductivity
D Frequency
11) If two bodies of different masses, initially at rest, are acted upon by the same force for the same time, then the both bodies acquire the same
A Velocity
B Acceleration
C Momentum
D Kinetic energy
12) Pick out the scalar quantity.
A Force
B Pressure
C Velocity
D Acceleration
13) Inside in an airplane, flying at a high altitude
A The pressure is the same as that outside.
B Normal atmospheric pressure is maintained by the use of air pumps.
C The pressure inside is less than the pressure outside.
D Normal humidity and partial vacuum are maintained.
14) An electrical generator in a science classroom makes a light bulb glow when a student turns a hand crank on the generator. During its operation, this generator converts
A Mechanical energy to electrical energy.
B Electrical energy to mechanical energy
C Electrical energy to chemical energy
D Chemical energy to electrical energy
15) As the block slides across a table, its speed decreases while its temperature increases.
Which two changes occur in the block's energy as it slides?
A an increase in both kinetic energy and internal energy
B an increase in kinetic energy and a decrease in internal energy
C a decrease in kinetic energy and an increase in internal energy
D a decrease in both kinetic energy and internal energy
16) A 3.0-kilogram mass is attached to a spring having a spring constant of 30. newtons per meter. The mass is pulled 0.20 meter from the spring's equilibrium position and released. What is the maximum kinetic energy achieved by the mass spring system?
A. 0.6 joules
B. 0.06 joules
C. 6 joules
D. 0.006joules
17) A spring stretches 10cm when a mass of 2.0 kg is hung from it. What is its spring constant?
A. 5 kg/m
B. 200N m-1
C. 50kg s-2
D. 20N m-1
18) A pupil has to find the volume of a cork by using a measuring cylinder. The cork floats, so he uses a stone to keep it under the water. He then measures the volume of the stone.
The results for each stage of the experiment are shown.
![](https://secure.expertsmind.com/securegateway/securepanel/data:image/png;base64,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)
What is the volume of the cork?
A 3.5cm3 B 7.0cm3 C 18.0cm3 D 21.5cm3
19. Which is the odd one out?
A Speed
B Momentum
C Density
D Mass
SECTION B
21. State the energy changes that occur when: (5 marks)
a) gas is used to boil water in a whistling kettle
b) a child blows up a balloon an then releases it, letting it fly around the room.
c) a guitarist plays an electric guitar over a public address system.
d) a drummer hits the drum.
e) a large nail is knocked into a block of wood using a hammer.