Free Online Flashcard Deck

2 Forces and Particle Equilibrium Free Online FlashCards

Study 2 Forces and Particle Equilibrium with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

What two properties define a force?

Back

A force is a vector, so it has both magnitude and direction.

02
Front

What is the SI unit of force?

Back

The newton (N).

03
Front

What does each feature of a force arrow represent?

Back

Arrow length represents magnitude, orientation represents direction, and the line of action shows where the force acts.

04
Front

How do you find a 2D force's magnitude from its components?

Back

For a two-dimensional force, F=Fx2+Fy2F=\sqrt{F_x^2+F_y^2}.

05
Front

How do force components determine a 2D direction angle?

Back

Use θ=atan2⁡(Fy,Fx)\theta=\operatorname{atan2}(F_y,F_x), measured counterclockwise from the positive xx-axis. The component signs identify the quadrant.

06
Front

How do you resolve a force angled from the positive xx-axis?

Back

For an angle measured from the positive xx-axis, Fx=Fcos⁡θF_x=F\cos\theta and Fy=Fsin⁡θF_y=F\sin\theta.

07
Front

What changes if the force angle is measured from the vertical?

Back

The perpendicular component formulas switch roles; assign each component a sign based on its actual direction.

08
Front

What does resolving a force into components mean?

Back

It replaces the original force with perpendicular component vectors whose vector sum equals that force.

09
Front

What makes a force system concurrent?

Back

A force system is concurrent when all its forces' lines of action pass through one common point.

10
Front

What should a particle's free-body diagram show?

Back

A free-body diagram isolates the particle and shows every external force acting on it, such as applied forces, cable tensions, and weight.

11
Front

How is the resultant force defined?

Back

The resultant is the vector sum of all forces: R=∑iFi\mathbf R=\sum_i\mathbf F_i.

12
Front

What component equations express particle equilibrium?

Back

The resultant force is zero. In two dimensions, ∑Fx=0\sum F_x=0 and ∑Fy=0\sum F_y=0; in three dimensions, also ∑Fz=0\sum F_z=0.