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CENTER OF GRAVITY
and how it relates to stability
LEARNING OUTCOMES
 Show understanding that the weight of a
body may be taken as acting at a single
point known as its center of gravity
 Describe quantitatively the effect of the
position of the center of gravity on the
stability of objects
CENTER OF GRAVITY
 The center of gravity of an object is the
point through which the entire weight of
the object appears to act.
EXAMPLES OF CENTER OF GRAVITY
FOR REGULAR-SHAPED OBJECTS
WHAT ABOUT
IRREGULAR-SHAPED
OBJECTS?
METRE RULE
 For a regular object such as a uniform metre
rule, the center of gravity is at the center of
the object
 When the object is supported at that point, it
will be balanced
 If it is supported at any other point, it will
topple because there will be a resultant moment
about the point of support due to the weight
WORKED EXAMPLE
WORKED EXAMPLE
STABILITY
 Stability is a measure of the body’s
ability to maintain its original position.
 Stable equilibrium
 Unstable equilibrium
 Neutral equilibrium
STABLE EQUILIBRIUM
Stable equilibrium
• The frustum can be tilted
through quite a big angle
without toppling
• Its center of gravity is
raised when it is displaced.
• The vertical line through its
center of gravity still falls
within its base
• Its weight has a moment
about the pivot which
causes it to return to its
original position
UNSTABLE EQUILIBRIUM
Unstable equilibrium
• The frustum will topple with
the slightest tilting.
• Its center of gravity is lowered
when it is displaced.
• The vertical line through its
center of gravity falls outside
its base.
• Its weight has a moment
about the pivot which causes
it to topple.
NEUTRAL EQUILIBRIUM
Neutral equilibrium
• The frustum will roll about
but does not topple
• Its centre of gravity remains
at the same height when it
is displaced.
• The body will stay in any
position to which it has
been displaced.
COKE CAN
 How is the can able to stand?
 Which equilibrium do you think the can is
in?
EXPLANATION
CONDITION FOR STABILITY
 To make a body more stable
 Lower its centre of gravity
 Increase the area of its base
This box is at the
point
of tipping over
A heavy base(green area)
lowers the center of gravity
so the box does not tip over
A broader base
makes the box more
difficult to tip over
STABILITY
REAL LIFE APPLICATIONS
• It is for reasons of stability that the luggage
compartment of a tour bus is located at the bottom and
not on the roof
• Extra passengers are similarly not allowed on the upper
deck of a crowded double-decker bus.
Tour bus
REAL LIFE APPLICATIONS
• Racing cars are built low and broad for stability
• Bunsen burners, table lamps and fans are designed with
large, heavy bases to make them stable.
• The legs of a baby’s highchair are set wide apart so that
the chair is stable.
THE LEANING TOWER OF
PISA
 Height: 55.86m
 Angle of slant:
3.96 degrees
STABILIZING THE LEANING
TOWER OF PISA
TRY THIS AT HOME...
Is it possible to balance a coin on
a dollar note?

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Center of gravity

  • 1. CENTER OF GRAVITY and how it relates to stability
  • 2. LEARNING OUTCOMES  Show understanding that the weight of a body may be taken as acting at a single point known as its center of gravity  Describe quantitatively the effect of the position of the center of gravity on the stability of objects
  • 3. CENTER OF GRAVITY  The center of gravity of an object is the point through which the entire weight of the object appears to act.
  • 4. EXAMPLES OF CENTER OF GRAVITY FOR REGULAR-SHAPED OBJECTS
  • 6.
  • 7. METRE RULE  For a regular object such as a uniform metre rule, the center of gravity is at the center of the object  When the object is supported at that point, it will be balanced  If it is supported at any other point, it will topple because there will be a resultant moment about the point of support due to the weight
  • 10. STABILITY  Stability is a measure of the body’s ability to maintain its original position.  Stable equilibrium  Unstable equilibrium  Neutral equilibrium
  • 11. STABLE EQUILIBRIUM Stable equilibrium • The frustum can be tilted through quite a big angle without toppling • Its center of gravity is raised when it is displaced. • The vertical line through its center of gravity still falls within its base • Its weight has a moment about the pivot which causes it to return to its original position
  • 12. UNSTABLE EQUILIBRIUM Unstable equilibrium • The frustum will topple with the slightest tilting. • Its center of gravity is lowered when it is displaced. • The vertical line through its center of gravity falls outside its base. • Its weight has a moment about the pivot which causes it to topple.
  • 13. NEUTRAL EQUILIBRIUM Neutral equilibrium • The frustum will roll about but does not topple • Its centre of gravity remains at the same height when it is displaced. • The body will stay in any position to which it has been displaced.
  • 14. COKE CAN  How is the can able to stand?  Which equilibrium do you think the can is in?
  • 16. CONDITION FOR STABILITY  To make a body more stable  Lower its centre of gravity  Increase the area of its base This box is at the point of tipping over A heavy base(green area) lowers the center of gravity so the box does not tip over A broader base makes the box more difficult to tip over
  • 18. REAL LIFE APPLICATIONS • It is for reasons of stability that the luggage compartment of a tour bus is located at the bottom and not on the roof • Extra passengers are similarly not allowed on the upper deck of a crowded double-decker bus. Tour bus
  • 19. REAL LIFE APPLICATIONS • Racing cars are built low and broad for stability • Bunsen burners, table lamps and fans are designed with large, heavy bases to make them stable. • The legs of a baby’s highchair are set wide apart so that the chair is stable.
  • 20. THE LEANING TOWER OF PISA  Height: 55.86m  Angle of slant: 3.96 degrees
  • 22. TRY THIS AT HOME... Is it possible to balance a coin on a dollar note?