Monday 8 September 2014

PHYSICS SSS ONE LESSON NOTES

PHYSICS LESSON NOTES
SSS ONE
Week one
INTRODUCTION:
        Physics is the branch of science concerned with the nature and properties of matter and energy. It is the study of natural phenomena at its most fundamental level. Physics deals with matter and energy and the relationship between them.
       Summarily, we can define physics as the scientific study of matter and energy and how they interact with each other. Some of its branches are heat, sound, mechanics, electricity, magnetism, optics(also known as light) and atomic physics.

Fundamental quantities and Derived quantities
            Physical quantities are divided into two namely fundamental and derived quantities.
            Fundamental quantities are the basic quantities that are independent of others and cannot be defined in terms of other quantities. The three most important of them are the length, mass and time.
            Fundamental units are units of fundamental quantities upon which other units depend. Examples of fundamental quantities and their units are tabulated below:
Quantity
Unit
Quantity
Unit
Length
Metre (m)
Temperature
Kelvin (K)
Time
Second (s)
Current
Ampere (A)
Mass
Kilogram (kg)
Amount of substance
Mole (M)




The units above are in the S.I units (Systemé Internationale d unit). They are the principal system of units used in scientific work today.
DERIVED quantities and units are the ones obtained by simple combination of fundamental quantities and units. They are dependent on fundamental quantities. Examples are shown below:
Quantity
Unit
Quantity
Unit
Area
Square metre(m2)
Energy or Work
Joule  (J)
Volume
Cubic metre (m3)
Power
Watts
Density
Kgm-3 or  kg/m3
Momentum
Kgms-1 or kgm/s
Velocity
ms-1 or m/s
Pressure
Nm-2 or N/m2
Acceleration
ms-2 or m/s2
frequency
Hz or s-1
Force
N



MEASUREMENT AND MEASURING INSTRUMENTS
            The type of instrument used for measuring a particular quantity is determined by the quantity under consideration.
 TIME: Measurement of time is done in the laboratory by the use of stop watch (or stop clock). The S.I unit of time is the second. Other instruments used to measure time are the hour-glass(or sand-glass) clock, water clock, electric clock, pendulum clock. The most accurate clocks of all are the quartz crystal clock and the atomic clock.
MASS: The mass of a body is the quantity of matter contained in that body. It is measured with a balance, which are of various types namely: beam balance (or chemical balance), lever balance, direct reading balance. The S.I unit of mass is the kilogram (kg).
WEIGHT: The weight of a body is the resultant force the body exerts on its support. Weight could also be defined as the pull of the earth on the body, i.e the force with which the body is attracted towards the centre of the earth.
The weight of a body varies according to its distance from the centre of the earth. An object of mass 1kg on earth has an approximate weight of 9.8N. In the laboratory, weight is measured with a spring balance calliberated in grams before converted to S.I unit. The S.I unit of weight is the newton (N)
VOLUME: The volume of a liquid can be measured with measuring cylinders, flasks, pipette and burette. The measuring flasks and pipette are used for fixed or pre-determined volume.
     The volume of a regular object is obtained by measuring its dimensions and apply the appropriate formula, while that of an irregular object is determined by displacement method whereby the solid is completely immersed in a cylinder containing a liquid which does not dissolve the solid. The volume of the liquid displaced is volume of the solid object.
Assignment
1a. Define Physics.
 b.  List any FIVE branches of Physics.
2a. Explain what is meant by fundamental quantities?
b.   Mention FIVE examples of fundamental quantities and state their units.
3.  List any TEN examples of derived quantities with their units.
4a.Differentiate between mass and weight.
b.  Describe briefly how you can determine the volume of a piece of stone.

WEEK TWO

Measurement of Length: The dimensions of objects can be taken by the use of metre rule, a pair of callipers, micro-metre screw gauge.
      Large distances such as the length of a field are measured using tape rule graduated in metres. Shorter distances like the length of a table can be obtained with a metre rule  graduated in centimetres and millimetres. A metre rule can only read to the nearest 0.1cm(i.e 1 decimal place). This is its reading accuracy.



To avoid the error of parallax, reading is done by looking vertically downward on the markings.
Use of vernier callipers: A vernier calliper can be used to measure smaller length such as the diameter of a rod, internal diameter of a cup, thickness of a plate. It can measure to an accuracy of 0.01cm( i.e 2 decimal places). It consists of two scales: the main scale and the vernier scale. The vernier scale enables us to measure to a fraction of the smallest division.

Micro-metre screw gauge: This is used for accurate measurement of the diameter of wires or thin rods. The instrument measures to an accuracy of 0.001cm(i.e 3 decimal places).It also has a main scale graduated in millimetres and a circular vernier scale containing 50 divisions which is 0.5mm of the main scale.
                                     Dimensions of Physical Quantities
            A physical quantity is said to be in dimensional form if it is expressed in terms of  the three fundamental quantities length (L), mass (M), and time (T). For example, the dimension of density (with unit kgm-3) is give as ML-3. Some other examples are as tabulated below:
Quantity
Derivation
Unit
Dimension
Velocity
distance/time
m/s or ms-1
LT-1
Acceleration
velocity/time
m/s2 or ms-2
LT-2
Density
mass/volume
kgm-3
ML-3
Force
mass x acceleration
(N) kgm/s2 kg ms-2
MLT-2
Pressure
force/area (mass x acceleration/area)
Nm-2 or kgm-1s-2
ML-1S-2
Momentum
mass x velocity
kgms-1
MLT-1
Power
work/time (force x distance/time
Nms-1 orkgm2s-3
ML2S-3

We can use the method of dimension to verify whether a physical equation is correct or not. For  example consider the equation  S = ut + ½ at2,
Dimension of distance S (unit m) = L
Dimension of ut (m/s x s = m)      = L    
Dimension of  at2  (m/s2 x s2 =m)  =L
 Therefore, the equation S = ut + 1/2at2 is dimensionally correct

ASSIGNMENT
1.     Which is the best instrument to measure the thickness of a sheet of paper?
2.     When do we say a quantity is in dimensional form?
3.     Name any TWO instruments used to measure time in the laboratory.
4.     Write the dimensions of the following quantities
     (i) weight  (ii)  pressure  (iii)  acceleration (iv)   power
5.   Show that the equation V2 = u2 + 2as is dimensionally correct.

















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