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CHAPTER 9 : Stability
Stability
 Stability of an object refers to the
ability to maintain its original form.
 Stable : if it returns to its original
position when tilted and released.
 Unstable : if it continues to move
further than its original position
after being tilted and released.
Point of Equilibrium
 An object is said to be in equilibrium
when it is stationary or at rest.
 Is also its centre of gravity.
What is Centre of Gravity
(CoG)?
 Definitions :
 The point where the Earth’s gravity acts
on that object.
 The point on which the whole weight of
an object appears to act.
Centre of Gravity
CoG for regular and uniform
objects
 The geometrical centre of some common
shapes-

 This is also where the centre of gravity and
the object’s weight, W, can be considered
to act
CoG for a triangle
 The centre of gravity (and
geometrical centre) is found by
drawing a line from the corner to the
opposite line’s midpoint
Irregular objects
1. Hang the string and a plumb line
from a pin as shown. Mark the
position of the plumb line with a
pencil.
1. Repeats the process again, but
this time place the pin at a
different location, and mark the
position of the plumb line string.
1. Where the two pencil lines cross
is the centre of gravity of the
shape.
Irregular objects
1. Hang the string and a plumb line
from a pin as shown. Mark the
position of the plumb line with a
pencil.
1. Repeats the process again, but
this time place the pin at a
different location, and mark the
position of the plumb line string.
1. Where the two pencil lines cross
is the centre of gravity of the
shape.
CoG of an irregular shape
 Find the CoG of an irregular shaped
lamina
Pin held by
clamp
a

b

c

b

c
a

c
a

hole
plumb line

b
Irregular objects
 When more than one material makes
up an object the centre of gravity will
be affected.
 The CoG can be outside the object.
External CoG
Stool
Ring

2 uniform
perpendicular
planks
Factors affecting stability
 2 factors :
 The position of its centre of gravity.
 Its base area.

 The lower the centre of gravity, the
more stable the object.
 The larger the base area of an object,
the more stable the object.
Position of Centre of Gravity
Double decker bus
1. The bus opposite has a low
centre of gravity since
there is a large weight in
the lower section of the
bus.  This means that the
force of gravity will act
through the base of the bus
to keep it on the road.
Double decker bus
The bus opposite has a high
centre of gravity since there
is a large weight in the top
section of the bus. Due to the
high centre of gravity this bus
is unstable because the
centre of gravity is acting
outside the base of the bus.
Improving the stability of
objects
Improving the stability of
objects
 2 ways:
 Lowering its CoG.
 Reducing its height.
 Attaching a heavy weight onto its base.

 Increasing its base area.
Applying the principle of
stability
Applying the principle of
stability
Why does the object balance?
 Linked to Principle of Moments
Anti- Clockwise Moment = Clockwise Moment
The Humble
metre rule

 When the object is suspended from a point
it will come to rest when the clockwise
moment is equal to the anti clockwise
moment
Icebergs!
As these guys melt their CoG
changes and they roll over!
Learning Intentions
By the end of the lesson we will be able
to…
 Understand the term Centre of
Mass/Gravity (CoG)
 Recognise the factors that affect an
object’s CoG
 Investigate how to find the CoG of an
irregular object.
When an object is suspended
 When an object is suspended, so that
it can swing freely, it will come to rest
with its CoG vertically below the
point of suspension

See Page 52 and 53 for extra notes in the book
Balancing Act!
 Now, try to balance the object at that
point…
c
a

b

 Question- explain in terms of moments why
the object can be balanced at this point?
Answer- on one side of the point of CoG, the object’s weight is causing a
turning effect. This is counter balanced on the other side where the
weight is causing a turning effect in the opposite direction.
Example
 1 m long spade balances in a string loop when
the loop is 30 cm from the end of the blade.

2 kg

 A 2 kg mass is placed at the handle and the
balance point is at the centre of the spade.
 What is the mass of the spade?
Learning Intentions
By the end of the lesson we will be able
to…
 Recall how the stability of an object
depends on the…
 position of the centre of gravity
 size of the object’s base
Stability
 An object will be in STABLE
EQUILIBRIUM when it returns to its
original position after given a small
displacement
Page 53
 Neutral Equilibrium
 Unstable Equilibrium
Stability
 For an object to start rotating it
needs to have an unbalanced
moment acting on itRotates Clockwise

Rotates Anti-Clockwise

Pivot

W
Stable

W
Stable

Pivot

W
Unstable
• An object becomes unstable when its Centre of
Gravity falls outside of the object’s base.

Why?
All of the object’s weight can be considered as acting
through the CoG. If this acts outside the base then it
will cause a turning effect or a moment
The Traffic Cone
A great example of a
VERY stable object.
What features of the
cone make it so
stable?
-Low Centre of Gravity
-Wide base
Balance and Sport
Balance and Sport
Balance and Sport
The Double Decker Bus
 Each of the diagrams on the
right represent a Double
Decker bus with passengers
inside.
 Draw out and label the one
which shows all passengers
on
- the lower level
- the upper level
- both levels
Delete a word to complete the
sentences
 If more people sit upstairs on the bus
the CoG will rise/fall. This will make
the bus more stable/unstable and it
can be tilted by a greater/lesser angle
 The bus will fall over when the CoG
acts inside/outside of the bus’ base
 A stable object has a low/high CoG
and a narrow/wide base
Question Time
 Page 56
 Questions 37-39

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Centreofgravityandstabilitystuver 100518122326-phpapp02

  • 1. CHAPTER 9 : Stability
  • 2. Stability  Stability of an object refers to the ability to maintain its original form.  Stable : if it returns to its original position when tilted and released.  Unstable : if it continues to move further than its original position after being tilted and released.
  • 3. Point of Equilibrium  An object is said to be in equilibrium when it is stationary or at rest.  Is also its centre of gravity.
  • 4. What is Centre of Gravity (CoG)?  Definitions :  The point where the Earth’s gravity acts on that object.  The point on which the whole weight of an object appears to act.
  • 6. CoG for regular and uniform objects  The geometrical centre of some common shapes-  This is also where the centre of gravity and the object’s weight, W, can be considered to act
  • 7. CoG for a triangle  The centre of gravity (and geometrical centre) is found by drawing a line from the corner to the opposite line’s midpoint
  • 8. Irregular objects 1. Hang the string and a plumb line from a pin as shown. Mark the position of the plumb line with a pencil. 1. Repeats the process again, but this time place the pin at a different location, and mark the position of the plumb line string. 1. Where the two pencil lines cross is the centre of gravity of the shape.
  • 9. Irregular objects 1. Hang the string and a plumb line from a pin as shown. Mark the position of the plumb line with a pencil. 1. Repeats the process again, but this time place the pin at a different location, and mark the position of the plumb line string. 1. Where the two pencil lines cross is the centre of gravity of the shape.
  • 10. CoG of an irregular shape  Find the CoG of an irregular shaped lamina Pin held by clamp a b c b c a c a hole plumb line b
  • 11. Irregular objects  When more than one material makes up an object the centre of gravity will be affected.  The CoG can be outside the object.
  • 13. Factors affecting stability  2 factors :  The position of its centre of gravity.  Its base area.  The lower the centre of gravity, the more stable the object.  The larger the base area of an object, the more stable the object.
  • 14. Position of Centre of Gravity
  • 15. Double decker bus 1. The bus opposite has a low centre of gravity since there is a large weight in the lower section of the bus.  This means that the force of gravity will act through the base of the bus to keep it on the road.
  • 16. Double decker bus The bus opposite has a high centre of gravity since there is a large weight in the top section of the bus. Due to the high centre of gravity this bus is unstable because the centre of gravity is acting outside the base of the bus.
  • 18. Improving the stability of objects  2 ways:  Lowering its CoG.  Reducing its height.  Attaching a heavy weight onto its base.  Increasing its base area.
  • 19. Applying the principle of stability
  • 20. Applying the principle of stability
  • 21. Why does the object balance?  Linked to Principle of Moments Anti- Clockwise Moment = Clockwise Moment The Humble metre rule  When the object is suspended from a point it will come to rest when the clockwise moment is equal to the anti clockwise moment
  • 23. As these guys melt their CoG changes and they roll over!
  • 24.
  • 25. Learning Intentions By the end of the lesson we will be able to…  Understand the term Centre of Mass/Gravity (CoG)  Recognise the factors that affect an object’s CoG  Investigate how to find the CoG of an irregular object.
  • 26. When an object is suspended  When an object is suspended, so that it can swing freely, it will come to rest with its CoG vertically below the point of suspension See Page 52 and 53 for extra notes in the book
  • 27. Balancing Act!  Now, try to balance the object at that point… c a b  Question- explain in terms of moments why the object can be balanced at this point? Answer- on one side of the point of CoG, the object’s weight is causing a turning effect. This is counter balanced on the other side where the weight is causing a turning effect in the opposite direction.
  • 28. Example  1 m long spade balances in a string loop when the loop is 30 cm from the end of the blade. 2 kg  A 2 kg mass is placed at the handle and the balance point is at the centre of the spade.  What is the mass of the spade?
  • 29. Learning Intentions By the end of the lesson we will be able to…  Recall how the stability of an object depends on the…  position of the centre of gravity  size of the object’s base
  • 30. Stability  An object will be in STABLE EQUILIBRIUM when it returns to its original position after given a small displacement
  • 31. Page 53  Neutral Equilibrium  Unstable Equilibrium
  • 32. Stability  For an object to start rotating it needs to have an unbalanced moment acting on itRotates Clockwise Rotates Anti-Clockwise Pivot W Stable W Stable Pivot W Unstable
  • 33. • An object becomes unstable when its Centre of Gravity falls outside of the object’s base. Why? All of the object’s weight can be considered as acting through the CoG. If this acts outside the base then it will cause a turning effect or a moment
  • 34. The Traffic Cone A great example of a VERY stable object. What features of the cone make it so stable? -Low Centre of Gravity -Wide base
  • 38. The Double Decker Bus  Each of the diagrams on the right represent a Double Decker bus with passengers inside.  Draw out and label the one which shows all passengers on - the lower level - the upper level - both levels
  • 39. Delete a word to complete the sentences  If more people sit upstairs on the bus the CoG will rise/fall. This will make the bus more stable/unstable and it can be tilted by a greater/lesser angle  The bus will fall over when the CoG acts inside/outside of the bus’ base  A stable object has a low/high CoG and a narrow/wide base
  • 40. Question Time  Page 56  Questions 37-39

Editor's Notes

  1. Metre rule each, there are three different edges that is possible to balance the rule on. Try to find out what they are and balance the rule on each of the edges. If an imaginary line was to be marked vertically along each of the axis that the ruler was balanced on, where would the exact point be that all three line crossed? This is the point where the ruler’s centre of Gravity is located.
  2. Metre rule each, there are three different edges that is possible to balance the rule on. Try to find out what they are and balance the rule on each of the edges. If an imaginary line was to be marked vertically along each of the axis that the ruler was balanced on, where would the exact point be that all three line crossed? This is the point where the ruler’s centre of Gravity is located.
  3. Metre rule each, there are three different edges that is possible to balance the rule on. Try to find out what they are and balance the rule on each of the edges. If an imaginary line was to be marked vertically along each of the axis that the ruler was balanced on, where would the exact point be that all three line crossed? This is the point where the ruler’s centre of Gravity is located.
  4. Metre rule each, there are three different edges that is possible to balance the rule on. Try to find out what they are and balance the rule on each of the edges. If an imaginary line was to be marked vertically along each of the axis that the ruler was balanced on, where would the exact point be that all three line crossed? This is the point where the ruler’s centre of Gravity is located.
  5. Mark on where the centre of the shape is for the three shapes shown.
  6. Attempt to find the centre of the triangles shown
  7. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  8. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  9. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  10. Again draw the object and mark on their centre Explain how and why the CoG would change if the bottom plank was twice as dense as the other plank… roughly mark the new CoG
  11. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  12. Back of the book – order of stability, give a reason why!
  13. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  14. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  15. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  16. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  17. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  18. Try finding the centre of gravity of the tube Why has the CoG changed? Check out the bird balancing on its beak!
  19. Lake Tasman where the terminal merrain of the Tasman glacier is located in NZ, South Island close to Mount Cook in McKenzie country. The end of the glacier has large chunks of ice that randomly break away and float in the lake. This is ice is thousands of years old as it has slowly inched its way down the Tasman valley to finally end its journey in the lake.
  20. The water lapping against the iceberg melts the edges and also the Sun’s energy changes the shape of the mass. The iceberg will have to tilt or turn over slightly to re-balance itself and the underside of the iceberg becomes visible when this happens. The surface and colour of the underside is very different from the stained, sun-beaten exposed side.
  21. The smooth deep blue colour is partially transparent and it is possible to see the pieces of rock suspended in the iceberg which the glacier would have ripped from the sides of the valley as it rubbed up against the edges.
  22. Ans 5 kg
  23. Buskers’ festival – they love to show off how great their stability is…
  24. Put the cones in order of stability (come back to why they are in that order in a few slides time!) Why does the drinking bird alternate between being stable and toppling over? Can you explain this in term of moments, the turning effect of a force? Where is the pivot, what is the force causing the turning? As soon as the ‘weight’ is concentrated more in the bird’s head he then becomes unstable and topples over. A turning effect of a force/moment is needed to cause the object to rotate. Why does the can roll up hill? The CoG acts vertically down, but if it acts outside the object’s base then it will cause the object to rotate in that direction, i.e. the can moves up hill due to the extra 100 g mass which changes where its CoG’s location is. The same is true for the bird. The bird’s CoG has in fact moved up and over. Once it acts outside the base of the bird, he tips over.
  25. Check out the weebles- also masters of stability, impossible to topple over!
  26. Back to the starting activity
  27. Board sports require stability and a low CoG. The CoG is continually shifting to direct the board and the rider. The back needs to be kept straight while the hips, knees and ankles provide all the turning. The head too needs to be kept still and in line with the core so that it doesn’t cause any unbalance. As soon as the CoG acts outside the area of the board, the rider is in danger of losing control.
  28. Rock climbing too relies on the body’s position and the potential turning effect of the body’s weight. Whenever a hand-hold is used as a pivot, the body’s CoG will need to be shifted closer to the hold before the climber’s fatigue cause them to let go. The body needs to be flexible to quickly position itself and reduce the size of the turning effect.
  29. Some of the World’s greatest footballers, fantastic dribblers with close control and nearly impossible to topple over due to their low CoG. Pocket rockets who are small yet unstoppable because they have such precise balance.