Statics Flashcards

(16 cards)

1
Q

Statics definition

A

Branch of classical mechanics
Analysis of force acting on a physical system under equilibrium

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2
Q

Newtons Laws of Motion
(3)

A
  1. The body remains at rest, or in motion at a constant velocity, unless acted on by a force (inertia)
  2. The force on a body is directly proportional to the body’s mass and acceleration (F = m x a); and
    3 For every action, there is always opposed an equal reaction (conservation of momentum)
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3
Q

SI units used in statics
(3)

A

s / second / time
m / metre / length
kg / kilograms / mass

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4
Q

Derived units from SI statics units (7)

A

Force / newton / [N], [kg x m/s²]
Pressure / pascal / [Pa] / [N/m²]
Velocity / [m/^s]
Acceleration / [m/s²]
Area / [m²]
Volume / [m³]
Density / [kg/m³]

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5
Q

UNIT prefixes (8)

symbol/prefix/multiplication factor

A

T / tera / 10¹²
G / giga / 10⁹
M / mega / 10⁶
k / kilo / 10³
m / milli / 10⁻³
µ / micro / 10⁻⁶
n / nano / 10⁻⁹
p / pico / 10⁻¹²

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6
Q

catenary - definition

A

Curve that an idealised hanging chain/cable assumes - under equal + pure tension across its length

Flipped, becomes an arch, under equal compression

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7
Q

3 aspects of a force vector

A

Magnitude
Direction
Sense

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8
Q

force vs. stress

A

the actual force exerted vs. the intensity of the force at material level

stress = force / Area
σ = F / A

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9
Q

Bending moment

A

A bending force is called a moment

M = F x d
(force x distance)

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10
Q

stress notation and units

A

denoted with sigma (σ) or tau (τ)
measured in pascals or N / m²

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11
Q

Strain
definition, notation, units

A

ε = ∆L / L₀
Measure of the deformation of a material under stress
Denoted with an epsilon (ε)
No units (length/length), can be presented as a percentage (%) change of length

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12
Q

Stress-strain relationship

A

Fundamentally related

Materials deform because of stress - HOWEVER deformation is not permanent if the stress remains below the yield stress

The stress-strain relationship for most materials is initially linear, becoming nonlinear as stress approaches the yield stress

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13
Q

Modulus of elasticity

A

Rise/run of the linear (or elastic) portion of the stress-strain curve

Ε = σ/ε
MoE = stress/strain

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14
Q

Modulus of Rupture

A

σmax
The ultimate strength of material, the maximum strength it can take before failure
MoR = highest pt of a stress-strain curve

Also known as:
Ultimate strength
Tensile strength
Bending strength
Compression strength
Modulus of Rupture

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15
Q

Elastic vs. plastic deformation

A

Elastic deformation is recoverable (return to original shape after load is removed)

Plastic deformation is permanent (occurs after the material has been loaded beyond its yield point/strength)

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