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BTU 1113 Physics Mohamad Rusydi 
Fakulti Teknologi
At the end of this chapter, we will… 
1.Understand the unit of measurement and its applications 
2.Learn on how to use the prefixes 
3.Solve the problems regarding the unit conversion
There are a few basic quantities in physics that are used for measurement. In 1960, it was standardize and is known as SI system units. 
Quantities 
SI Unit 
Symbol 
Length 
Meter 
m 
Mass 
Kilogram 
kg 
Time 
Second 
s 
Temperature 
Kelvin 
K 
Electric Current 
Ampere 
A 
Luminous Intensity 
Candela 
Cd 
Amount of substance 
Mole 
mol
Basic quantities can be derived and yield many other quantities and can be used for various measurement 
Quantities 
SI Unit 
Symbol 
Volume 
cubic meter 
m3 
Density 
kilograms per cubic meter 
kg/m3 
Speed 
meter per second 
m/s 
Newton 
kg m/ s2 
N 
Energy 
Joule (kg m2/s2) 
J 
Pressure 
Pascal (kg/(ms2) 
Pa
Name 
Symbol 
Factor 
tera- 
T 
1012 
giga- 
G 
109 
mega- 
M 
106 
kilo- 
k 
103 
hecto- 
h 
102 
deka- 
da 
101 
Prefixes are used to denote measurement in various power of ten. Some of normally used prefixes and their symbol are shown below;
Name 
Symbol 
Factor 
deci- 
d 
10-1 
centi- 
c 
10-2 
milli- 
m 
10-3 
micro- 
μ 
10-6 
nano- 
n 
10-9 
pico- 
p 
10-12 
femto- 
f 
10-15
Name 
Symbol 
Application 
Example 
giga 
G 
PC memory 
80 GB 
mega 
M 
Electric power 
200 MW 
kilo 
k 
Distance 
8 km 
deci 
d 
Length 
centi 
c 
Length 
milli 
m 
Medicine 
5 ml 
micro 
μ 
Biology 
Microb size -2 μm 
nano 
n 
Astronomy 
wv - 400 nm
M x 10n 
M is the coefficient 1<M<10 
10 is the base 
n is the exponent or power of 10
5.45E+6 
-Normally used in a calculator display 
-Also found in excel table 
-Numbers less than 1 will have a negative exponent. 
Ex: A millionth of a second is: 
0.000001 sec can be denoted as 
1x10-6 or 1.0E-6
Example 1: Convert 86 km to m: 
Multiply the original measurement by a conversion factor. 
86 km x 1,000 m = 86,000 m 
1km
Example 2: Convert 75.00 km/h to m/s 
75.00 km x 1000 m x 1 h___ = 20.83m/s 
h 1 km 3600 s
1.Convert 789 m to km 
2.Convert 20 m/s to km/h
Accuracy 
Precision
Accuracy 
A measure of how close a measurement is to the true value of the quantity being measured.
Who is more accurate when measuring a book that has a true length of 17.0 cm? 
Susan: 
17.0 cm, 16.0 cm, 18.0 cm, 15.0 cm 
Amy: 
15.5 cm, 15.0 cm, 15.2 cm, 15.3 cm
Precision 
A measure of how close a series of measurements are to one another. A measure of how exact a measurement is.
Who is more precise and accurate when measuring the same 17.0cm book? 
Susan: 
17.0cm, 16.0cm, 18.0cm, 15.0cm accurate 
Amy: 
15.5cm, 15.0cm, 15.2cm, 15.3cm precise
Accurate 
Not Precise 
Not Accurate 
Precise 
Accurate 
Precise
The significant figures in a measurement include all of the digits that are known, plus one last digit that is estimated.
When the decimal is present, start counting from the left. 
When the decimal is absent, start counting from the right. 
Zeroes encountered before a non zero digit do not count.
100 10302.00 
0.001 
10302 1.0302x104
Express the result with the same number of decimal places as the number in the operation with the least decimal places. 
Ex: 2.33 cm 
+ 3.0 cm 
5.3 cm 
(Result is rounded to one decimal place)
Express the answer with the same sig figs as the factor with the least sig figs. 
Ex: 3.22 cm 
x 2.0 cm 
6.4 cm2 (Result is rounded to two sig figs)
Counting numbers have infinite sig figs. 
Ex: 3 apples
At the end of this chapter, you should be able to… 
1.Understand the unit of measurement and its applications 
2.Learn on how to use the prefixes 
3.Solve the problems regarding the unit conversion

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Lecture 1 physics_and_measurement

  • 1. BTU 1113 Physics Mohamad Rusydi Fakulti Teknologi
  • 2. At the end of this chapter, we will… 1.Understand the unit of measurement and its applications 2.Learn on how to use the prefixes 3.Solve the problems regarding the unit conversion
  • 3. There are a few basic quantities in physics that are used for measurement. In 1960, it was standardize and is known as SI system units. Quantities SI Unit Symbol Length Meter m Mass Kilogram kg Time Second s Temperature Kelvin K Electric Current Ampere A Luminous Intensity Candela Cd Amount of substance Mole mol
  • 4. Basic quantities can be derived and yield many other quantities and can be used for various measurement Quantities SI Unit Symbol Volume cubic meter m3 Density kilograms per cubic meter kg/m3 Speed meter per second m/s Newton kg m/ s2 N Energy Joule (kg m2/s2) J Pressure Pascal (kg/(ms2) Pa
  • 5. Name Symbol Factor tera- T 1012 giga- G 109 mega- M 106 kilo- k 103 hecto- h 102 deka- da 101 Prefixes are used to denote measurement in various power of ten. Some of normally used prefixes and their symbol are shown below;
  • 6. Name Symbol Factor deci- d 10-1 centi- c 10-2 milli- m 10-3 micro- μ 10-6 nano- n 10-9 pico- p 10-12 femto- f 10-15
  • 7. Name Symbol Application Example giga G PC memory 80 GB mega M Electric power 200 MW kilo k Distance 8 km deci d Length centi c Length milli m Medicine 5 ml micro μ Biology Microb size -2 μm nano n Astronomy wv - 400 nm
  • 8. M x 10n M is the coefficient 1<M<10 10 is the base n is the exponent or power of 10
  • 9. 5.45E+6 -Normally used in a calculator display -Also found in excel table -Numbers less than 1 will have a negative exponent. Ex: A millionth of a second is: 0.000001 sec can be denoted as 1x10-6 or 1.0E-6
  • 10. Example 1: Convert 86 km to m: Multiply the original measurement by a conversion factor. 86 km x 1,000 m = 86,000 m 1km
  • 11. Example 2: Convert 75.00 km/h to m/s 75.00 km x 1000 m x 1 h___ = 20.83m/s h 1 km 3600 s
  • 12. 1.Convert 789 m to km 2.Convert 20 m/s to km/h
  • 14. Accuracy A measure of how close a measurement is to the true value of the quantity being measured.
  • 15. Who is more accurate when measuring a book that has a true length of 17.0 cm? Susan: 17.0 cm, 16.0 cm, 18.0 cm, 15.0 cm Amy: 15.5 cm, 15.0 cm, 15.2 cm, 15.3 cm
  • 16. Precision A measure of how close a series of measurements are to one another. A measure of how exact a measurement is.
  • 17. Who is more precise and accurate when measuring the same 17.0cm book? Susan: 17.0cm, 16.0cm, 18.0cm, 15.0cm accurate Amy: 15.5cm, 15.0cm, 15.2cm, 15.3cm precise
  • 18. Accurate Not Precise Not Accurate Precise Accurate Precise
  • 19. The significant figures in a measurement include all of the digits that are known, plus one last digit that is estimated.
  • 20.
  • 21. When the decimal is present, start counting from the left. When the decimal is absent, start counting from the right. Zeroes encountered before a non zero digit do not count.
  • 22. 100 10302.00 0.001 10302 1.0302x104
  • 23. Express the result with the same number of decimal places as the number in the operation with the least decimal places. Ex: 2.33 cm + 3.0 cm 5.3 cm (Result is rounded to one decimal place)
  • 24. Express the answer with the same sig figs as the factor with the least sig figs. Ex: 3.22 cm x 2.0 cm 6.4 cm2 (Result is rounded to two sig figs)
  • 25. Counting numbers have infinite sig figs. Ex: 3 apples
  • 26. At the end of this chapter, you should be able to… 1.Understand the unit of measurement and its applications 2.Learn on how to use the prefixes 3.Solve the problems regarding the unit conversion