SECOWND Flashcards

1
Q

No oscillation, sluggish return

A

Overdamped

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2
Q

No oscillation, fastest return to equilibrium

A

Critically Damped

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3
Q

Oscillatory motion with decreasing amplitude

A

Underdamped

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4
Q

It refers to a periodic oscillation, typically sinusoidal, in a system subjected to a restoring force proportional to its displacement.

A

Harmonic motion

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5
Q

When the restoring force is directly
proportional to displacement and
directed towards the equilibrium
position.

A

Simple Harmonic Motion (SHM)

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6
Q

This occurs when a system loses energy due to a resistive force proportional to its velocity. This is
common in many mechanical systems.

A

Viscous damping

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7
Q

This in vibration analysis involve ensuring that structures and mechanical systems operate safely and efficiently under dynamic loads.

A

Design considerations

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8
Q

Ensure the system’s
… are away from
operating frequencies to avoid
resonance.

A

natural frequencies

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9
Q

Incorporate adequate … to reduce vibration amplitudes.

A

damping

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10
Q

Choose materials with
appropriate stiffness, strength, and
damping characteristics.

A

Material Properties

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11
Q

Use … to
account for uncertainties in loadings and
material properties

A

safety factors

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12
Q

It refers to a system’s ability to return to its equilibrium position after a disturbance.

A

Stability

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13
Q

The system returns to
equilibrium after a disturbance.

A

Stable Equilibrium

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14
Q

The system moves
away from equilibrium after a
disturbance.

A

Unstable Equilibrium

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15
Q

The system remains in
its new position after a disturbance.

A

Neutral Equilibrium

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16
Q

Involves determining the
response of a system to small
perturbations and ensuring that it remains stable under operational conditions.

A

Stability Analysis

17
Q

Does damping affect free vibration?

A

In undamped free vibration, the system oscillates indefinitely, but in damped free vibration, energy is gradually lost, reducing amplitude over time.

18
Q

What is the difference between free and forced vibration?

A

Free vibration occurs without continuous external forces, while forced vibration occurs due to an external periodic force.

19
Q

What is the equation of motion for a simple undamped free vibration system?

A

mx..+ kx = 0, where 𝑚 is mass,
𝑘 is stiffness, and
𝑥 is displacement.

20
Q

It occurs when a system oscillates due to an initial disturbance without any external force acting on it after the motion begins.

A

Free vibration

21
Q

It is characterized by natural frequency, amplitude, and mode shape, occurring in the absence of external forces.

A

Free vibration

22
Q

What determines the natural frequency of a system in free vibration?

A

The natural frequency is determined by the system’s mass and stiffness.

23
Q

It refers to the effect that reduces the amplitude of oscillations over time due to resistive forces like friction or air resistance.

24
Q

What are the three types of damping in second-order systems?

A

Underdamped, critically damped, and overdamped.

25
How is damping characterized in terms of the damping ratio (ζ)?
Underdamped: 0<ζ<1 Critically damped: ζ=1 Overdamped: ζ>1
26
The system oscillates with a gradually decreasing amplitude.
underdamped system
27
The system returns to equilibrium as quickly as possible without oscillating.
Critically Damped System
28
The system returns to equilibrium slowly without oscillating.
overdamped system
29
How does an overdamped response compare to a critically damped one
It takes longer to reach equilibrium.
30
It is a type of periodic motion where the restoring force is proportional to displacement and directed towards the equilibrium position.
Simple Harmonic Motion
31
What is the equation of motion for a simple harmonic oscillator?
x(t)=Acos(ωt+ϕ), where A is amplitude, ω is angular frequency, and ϕ is phase.
32
When an external force drives a system at its natural frequency, causing maximum amplitude.
resonance in forced harmonic motion
33
The amplitude gradually decreases due to resistive forces like friction.
damped harmonic motion
34
Where is potential energy maximum in SHM
At the maximum displacement (amplitude).
35
Where is kinetic energy maximum in SHM?
At the equilibrium position.
36
What are the two types of energy in SHM?
Kinetic Energy (KE) and Potential Energy (PE).