General Physics & Important Equations Flashcards

(50 cards)

1
Q
  1. What are the base SI units for length, mass, and time?
A

Length: meter (m), Mass: kilogram (kg), Time: second (s).

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2
Q
  1. Name two derived SI units commonly used in physics.
A

Newton (N) for force, Joule (J) for work/energy (others include Watt (W), Pascal (Pa)).

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3
Q
  1. What is the difference between distance and displacement?
A

Distance is the total path traveled; displacement is the straight-line change in position, with direction.

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4
Q
  1. Define velocity and include its SI unit.
A

Velocity is the rate of change of displacement with direction; SI unit: meters per second (m/s).

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5
Q
  1. How is acceleration calculated?
A

a = Δv / Δt (change in velocity over time).

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6
Q
  1. State Newton’s First Law of Motion in simple terms.
A

An object remains at rest or moves uniformly unless acted on by an external force.

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7
Q
  1. State Newton’s Second Law of Motion.
A

F = m a (Force = mass × acceleration).

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8
Q
  1. State Newton’s Third Law of Motion.
A

Every action has an equal and opposite reaction.

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9
Q
  1. Give a real-world aviation example of Newton’s Third Law.
A

In a jet engine, hot exhaust gases are expelled backward, pushing the aircraft forward.

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10
Q
  1. Define weight and how it differs from mass.
A

Weight is the force due to gravity (W = m g), whereas mass is the amount of matter in an object.

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11
Q
  1. Write the formula for friction using μ (coefficient of friction).
A

F_friction = μ × F_normal.

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12
Q
  1. What is normal force?
A

A perpendicular contact force exerted by a surface on an object, balancing its weight (on a flat surface).

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13
Q
  1. Give a real-world example where friction is critical in aviation.
A

Aircraft tires rely on friction during landing to slow down on the runway.

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14
Q
  1. How is momentum defined?
A

p = m v (mass × velocity).

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15
Q
  1. What is impulse, and how does it relate to momentum?
A

Impulse = F × t = Δp (it’s the change in momentum).

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16
Q
  1. State the principle of conservation of momentum.
A

In a closed system, total momentum before an interaction equals total momentum after the interaction.

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17
Q
  1. Provide an aviation scenario where momentum is important.
A

During in-air refueling, the combined momentum of tanker + receiving aircraft remains conserved.

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18
Q
  1. Define work and give its formula.
A

Work W = F × d × cos(θ), where F is force and d is displacement.

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19
Q
  1. What is kinetic energy (KE)? Give the formula.
A

KE = ½ m v² (the energy of motion).

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20
Q
  1. Name a real-world aircraft example for kinetic energy.
A

An airplane at landing has large KE that must be dissipated by brakes/spoilers.

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21
Q
  1. What is potential energy (PE)?
A

Stored energy due to position or state, e.g., gravitational potential energy m g h.

22
Q
  1. Give a real-world example of gravitational potential energy in aviation.
A

An aircraft at cruising altitude has large GPE that can be converted to KE during descent.

23
Q
  1. Define power in mechanical terms.
A

Power (P) = Work / Time or F × v (rate of doing work).

24
Q
  1. Why is power significant in aircraft performance?
A

An aircraft engine’s power output determines climb rate and overall performance.

25
25. What does Hooke’s Law state?
F = k x (force = spring constant × extension/compression).
26
26. Provide an aircraft example of Hooke’s Law.
Landing gear shock absorbers compress according to the applied force when the plane touches down.
27
27. Explain stress and strain.
Stress = Force / Area, Strain = (Change in length) / (Original length).
28
28. What is Young’s Modulus?
E = Stress / Strain, a measure of a material’s stiffness.
29
29. Define pressure and give the formula.
P = F / A (force per unit area).
30
30. State Pascal’s Principle.
A pressure applied to a confined fluid is transmitted equally in all directions.
31
31. Give an aviation example of Pascal’s Principle.
Hydraulic systems (brakes, landing gear retraction) rely on fluid pressure transmission.
32
32. What does Archimedes’ Principle describe?
An object in a fluid experiences buoyant force equal to the weight of fluid displaced.
33
33. Provide a real-world example of Archimedes’ Principle.
A life vest increases buoyant force, helping a person float (or aircraft debris float after a ditching).
34
34. State Bernoulli’s Principle in simple terms.
Faster fluid flow leads to lower pressure in that region of flow.
35
35. How does Bernoulli’s Principle relate to aircraft lift?
Air moving faster over the wing’s curved surface lowers pressure on top, generating lift.
36
36. Write the Continuity Equation for incompressible fluid flow.
A₁ v₁ = A₂ v₂ (cross-sectional area × velocity remains constant).
37
37. What does Boyle’s Law state?
At constant temperature, for a fixed mass of gas, P ∝ 1 / V.
38
38. State Charles’s Law.
At constant pressure, the volume of a gas is directly proportional to its temperature (in Kelvin).
39
39. What is Gay-Lussac’s Law?
At constant volume, a gas’s pressure is directly proportional to its temperature (in Kelvin).
40
40. Give the equation for the First Law of Thermodynamics.
ΔU = Q – W (change in internal energy = heat added – work done by the system).
41
41. Define conduction, convection, and radiation briefly.
Conduction: heat via direct contact; Convection: heat via fluid movement; Radiation: heat via electromagnetic waves.
42
42. What does Ohm’s Law state?
V = I R (voltage = current × resistance).
43
43. In electrical circuits, what is electrical power?
P = V I (also I² R or V² / R).
44
44. Give an aircraft example involving Ohm’s Law.
Designing lighting circuits in the cockpit, ensuring correct bulb current based on voltage and resistance.
45
45. State Faraday’s Law of Induction.
An induced voltage (EMF) occurs when there is a change in magnetic flux through a conductor.
46
46. What is Lenz’s Law?
An induced current flows in a direction that opposes the change causing it.
47
47. Write the wave equation and define its terms.
v = f λ (velocity = frequency × wavelength).
48
48. What is the Doppler Effect?
Change in frequency of a wave due to relative motion of source and observer.
49
49. Give an aviation example using the Doppler Effect.
Radar systems measure aircraft or weather target speed by observing Doppler shifts in radio waves.
50
50. Why is unit consistency (like using SI) crucial in physics calculations?
Mixing units causes errors; consistent units ensure correct, reliable results (vital in aircraft load, fuel, and performance calculations).