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Engineering: Statics & Dynamics

20 cards|
6 easy10 medium4 hard
engineeringstaticsdynamicsmechanics

Force analysis, equilibrium, moments, and particle/rigid body dynamics.

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Flashcards in This Deck

1
easy

What is the magnitude of a 2D force vector with components Fx and Fy?

The magnitude is calculated using the Pythagorean theorem: F = sqrt(Fx^2 + Fy^2).

2
easy

For a particle in static equilibrium in 3D space, what are the necessary scalar equations?

The sum of forces in each coordinate direction must be zero: ΣFx = 0, ΣFy = 0, and ΣFz = 0.

3
easy

Define the relationship between velocity (v) and acceleration (a) for a particle.

Acceleration is the time rate of change of velocity, expressed as a = dv/dt.

4
easy

How many reaction forces and moments does a fixed (built-in) support provide in a 2D plane?

Three reactions: a horizontal force, a vertical force, and a bending moment.

5
easy

State Newton's Second Law for a particle of constant mass m.

The vector sum of forces equals mass times acceleration: ΣF = ma.

6
easy

What is the formula for the maximum static friction force (Fs_max)?

Fs_max = μs * N, where μs is the coefficient of static friction and N is the normal force.

7
medium

What physical quantity is represented by the dot product of a force vector F and a unit vector u?

The dot product F · u represents the scalar projection (or component) of the force F along the line of action of the unit vector u.

8
medium

In the method of joints for truss analysis, why is it necessary to start at a joint with no more than two unknown member forces?

Because each joint provides only two independent equilibrium equations (ΣFx = 0 and ΣFy = 0) for a 2D concurrent force system.

9
medium

How is the moment of a force F about a point O calculated using a position vector r?

The moment M is the cross product of the position vector (from O to the force's line of action) and the force vector: M = r × F.

10
medium

What is the geometric interpretation of the centroid of a composite area?

The centroid is the geometric center where the first moment of the total area equals the sum of the first moments of its parts.

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