Materials Flashcards
Define density, giving units
mass of the object per volume it takes up
ρ = m/v
kgm^-3
Explain density qualitatively
Measure of how compact a substance is. Therefore, doesn’t vary with size or shape, just depends on what the object is made of
(kind of like resistivity)
What determines whether an object sinks or floats
The average density of the object
A solid object will float on a fluid if it has a lower density than the fluid
What is the density of water
ρ = 1 gcm^-3
so 1 cm^3 of water has a mass of 1g
Why do objects deform ie stretch, twist, bend etc
Opposite forces acting on the object
e.g. force down on a spring and reaction force up from the support
State Hooke’s law qualitatively
The extension of a stretched object is proportional to the load or force
What is the equation for Hooke’s law
F = k∆L
where k is a constant, being the stiffness, which depends on the object being stretched
What is the difference between tensile and compressive forces
Tensile forces stretch the object
Compressive forces squash the object
Why are springs a special case of Hooke’s law
The value of k, known as the spring constant for springs, is the same for both tensile and compressive forces
How is Hooke’s law shown on a graph
Plot a graph of force against extension and will be a straight line
Why does Hooke’s law stop applying
Hooke’s law assumes reversibility from the deformation so will not apply if the deformation begins to be permanent due to too much force being applied
What is the point on the force/extension graph where Hooke’s law no longer applies
Up to the limit of proportionality, where the graph starts becoming curved instead of a straight line
What is the elastic limit
The point on the graph (after the limit pf proportionality) where any more force would cause permanent deformation
Define elastic deformation
Deformation in which the material returns back to its original shape and size once all forces are removed
Explain why elastic deformation occurs
Tension on a material pulls atoms apart. Atoms have an equilibrium point so they can move small distances and then return back to the equilibrium point after the force is removed