Newton's First Law of Motion and Forces

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Set of flashcards covering key concepts from Newton's First Law of Motion and forces within the context of physics, particularly focusing on equilibrium and friction.

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45 Terms

1
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The first condition of equilibrium states that the sum of the forces acting on a body must equal __.

Zero.

2
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In classical mechanics, __ is the measure of the gravitational force acting on an object.

Weight.

3
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Two types of friction are and friction.

Static; Kinetic.

4
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Applied Force is denoted as __.

F or FA.

5
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The normal force is represented by the symbol __.

N or FN.

6
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The equation for translational equilibrium is given by __ = 0.

∑Fx and ∑Fy.

7
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The force of gravity is also known as __.

Weight.

8
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A body is in equilibrium when the resultant of the force system acting on it is __.

Zero.

9
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The maximum static frictional force is defined by __.

fs,max = μsN.

10
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The coefficient of friction is denoted by the symbol __.

μ.

11
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In static equilibrium, the external forces acting on the body __.

Are balanced.

12
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Kinetic friction force is given by the equation __.

fk = μkN.

13
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Static friction is always __ than kinetic friction.

Greater.

14
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The angle of incline mentioned for the block problem is __ degrees.

35°.

15
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Friction force is proportional to the __ between two bodies.

Normal force.

16
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If T is the tension in the cable, for constant speed up the slope, __ = W1 sin 15°.

T.

17
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The problem of moving a granite block considers a slope of __ degrees.

15°.

18
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When a force of weight W2 acts downward, the tension T must equal __ for equilibrium.

W2.

19
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If the angle is 30° and it’s a static system, we need to find the maximum weight of block __.

A.

20
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A horizontal force applied against a wall is denoted as __.

F.

21
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The relationship between static and kinetic friction states that __ < μs < 1.

0.

22
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In the free-body diagram, tension can be resolved into and components.

Vertical; Horizontal.

23
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The weight of the crate in the sample problem is __ lb.

400.

24
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The forces in ropes BA and BC can be found by solving equations for __.

Equilibrium.

25
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For the system to move with constant speed, the relationship w1 = __ must be satisfied.

0.26w2.

26
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The maximum static friction is reached when __ is exceeded.

fs,max.

27
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The block weighing __ N has a coefficient of static friction of 0.25.

711.

28
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If μk > 1, it means __ .

It is easier to lift than slide.

29
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Once an object is in motion, use __ instead of μs.

μk.

30
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To budge a resting object, you must exceed the __ of static friction.

Maximum force.

31
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The total tensile force T in the sample problem equals __ in equilibrium.

W2.

32
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The components T1 and T2 in the free-body diagram correspond to angles of __ degrees.

10° and 35°.

33
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The principles of static friction apply as long as the object is __ .

At rest.

34
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The tension in rope BA was found to be approximately __ lb.

398.372.

35
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The first condition of equilibrium requires the sum of forces in the and directions.

X; Y.

36
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For block C weighing 40 kg, the corresponding mass of block A has been calculated to be __ kg.

20.

37
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The vertical weight component for block B is influenced by the __ angle.

Incline.

38
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The relationship between the weights of w1 and w2 is essential for maintaining __ speed.

Constant.

39
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Frictional forces depend on both the __ in contact and their materials.

Surfaces.

40
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The coefficient of static friction ranges between and .

0; 1.

41
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In a free-body diagram, angle θ is crucial in determining the __ components.

Vector.

42
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If the static force is applied, the system will remain in __ .

Static equilibrium.

43
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Understanding forces and equilibrium is fundamental in __ mechanics.

Classical.

44
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For maximal function in static conditions, the applied force needs to consider both and .

Friction; Weight.

45
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The vector sum of all forces should always yield __ upon equilibrium.

Zero.