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Length
A
fundamental physical
quantity that represents the extent of an object in
one
dimension
Units of Length
meters
(m)
centimeters
(cm)
kilometers
(km)
Area
A measure of the
size
of a two-dimensional surface or
shape
Units of Area
square
meters
(m^2)
square
centimeters
(cm^2)
square
kilometers
(km^2)
Volume
A measure of the amount of space occupied by a
three-dimensional
object
Units of Volume
cubic
meters
(m^3)
cubic
centimeters
(cm^3)
liters
(L)
Measuring Instruments
Rulers
Tape
measures
Calipers
Micrometers
Laser
distance meters
Planimeters
Measuring
cups
Beakers
Graduated
cylinders
Pipettes
Burettes
Determining Lengths, Surface Areas, and Volumes
1.
Regular
Bodies: Use well-defined formulas
2.
Irregular
Bodies: Use integration, approximation, or modeling with simpler shapes
Mass
A
fundamental
physical quantity that represents the amount of
matter
in an object
Units of Mass
kilogram
(
kg
)
gram
(g)
Beam Balances
Types of weighing scales that use a
horizontal
beam supported by a pivot point to compare the
mass
of an unknown object with a known standard mass
Beam Balances
Buchart's
balance
Chemical
balances
Time
A fundamental
physical
quantity that measures the
duration
of events
Units of Time
second
(s)
Time-Measuring Devices
Clocks
Stopwatches
Timers
Sundials
Physical
Quantities
Described by numerical values and units that represent their
magnitudes
and
dimensions
Derived Physical Quantities
Combinations of fundamental quantities that have specific
units
derived from their
defining
equations
Derived Physical Quantity
Velocity
(
meters per second
, m/s)
Dimensions
The nature of physical quantities
without
numerical values, representing the
fundamental properties
of quantities based on their fundamental units
Dimensions
Length
[L]
Time
[T]
Determining Dimensions of Physical Quantities
1.
Analyze
the equations that define physical quantities
2. Express dimensions in terms of fundamental units like
length
,
mass
, and time
Using
Dimensions
to Determine Units of Physical Quantities
Match the
dimensions
on both sides of an equation to deduce the
units
of derived quantities
Homogeneity of an Equation
The
dimensions
of all terms on both sides of the equation are
consistent
Limitations of Experimental Measurements
Accuracy of measuring
instruments
Precision
of measurements
Systematic
and
random
errors
Scalar
quantities
Quantities that have only
magnitude
, like
temperature
or mass
Vector quantities
Quantities that have both
magnitude
and direction, like velocity or
force
Scalar quantities
distance
time
temperature
Vector quantities
displacement
velocity
acceleration
Determining the resultant of two or more vectors
1. Draw the vectors to
scale
2. Place them head to
tail
3. Draw the resultant vector from the
tail
of the first vector to the
head
of the last vector
Relative velocity
The velocity of an object as observed from another
moving
object
Determining
relative velocity
Subtract the
velocity
of one object from the
velocity
of the other object
Resolving vectors into two perpendicular components
Use
trigonometry
Graphical methods
Used to solve vector problems by drawing vector
diagrams
and using geometric techniques to find the desired
quantities
Types of Motion
Translational
Motion
Rotational
Motion
Oscillatory
Motion
Circular
Motion
Rectilinear
Motion
Curvilinear
Motion
Translational
Motion
An object moves in a
straight line
, like a car driving on a highway
Rotational Motion
An object spins or rotates around an axis, like a
spinning
top or a
rotating
fan
Oscillatory Motion
A
back-and-forth
motion around a central point, like a pendulum swinging or a
vibrating guitar string
Circular Motion
An object moves in a
circular path
, like a planet orbiting the sun or a car going around a roundabout
Rectilinear Motion
Motion where an object moves in a
straight line
, but not necessarily at a
constant
speed
Curvilinear Motion
An object moves along a
curved
path, like a car taking a
turn
on a winding road
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