Hydraulic Systems, Fluid Principles, and Angular Quantities Flashcards

0.0(0)
Studied by 0 people
call kaiCall Kai
Locked
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
GameKnowt Play
Card Sorting

1/25

flashcard set

Earn XP

Description and Tags

Vocabulary flashcards covering hydraulic systems, Archimedes' and Pascal's principles with real-world applications, and linear versus angular rotational quantities.

Last updated 8:35 AM on 8/28/26
Name
Mastery
Learn
Test
Matching
Spaced
Call with Kai
Chat

No analytics yet

Send a link to your students to track their progress

26 Terms

1
New cards

Hydraulic Systems

Systems that use pressurized liquid to transmit and control force, enabling them to perform work in machinery, vehicles, and industrial applications.

2
New cards

Liquid Pressure

A crucial force for transmitting mechanical motion and power, generated when force is applied to a confined liquid.

3
New cards

Hydraulic Reservoir

A hydraulic system component that holds and stores the hydraulic fluid, typically oil.

4
New cards

Hydraulic Pump

A hydraulic system component that moves fluid throughout the system.

5
New cards

Hydraulic Actuator

A component such as a cylinder or piston that converts fluid pressure into mechanical force and motion.

6
New cards

Hydraulic Valves

Components in a hydraulic system that control the flow and direction of hydraulic fluid.

7
New cards

Hydraulic Pipes and Tubes

Pathways designed for hydraulic fluids to travel through within a system.

8
New cards

Master Piston

The input piston in a hydraulic system where an initial force is applied.

9
New cards

Slave Piston

The output piston in a hydraulic system that receives fluid pressure to exert a force.

10
New cards

Pascal's Principle

A principle stating that if pressure is applied to a fluid in a closed container, that pressure is distributed equally in all directions, expressed as P=FAP = \frac{F}{A}.

11
New cards

Hydraulic Damping

A process in devices like door closers where fluid flows through narrow internal channels inside a cylinder to slow piston return motion.

12
New cards

Archimedes' Principle

A principle stating that an object submerged in a fluid experiences an upward buoyant force equal to the weight of the fluid displaced, calculated as Fb=ρ×g×VF_b = \rho \times g \times V.

13
New cards

Ballast Tanks

Compartments used in submarines to control buoyancy by filling with water to increase density (sinking) or emptying water to decrease density (rising).

14
New cards

Hydrometer

An instrument used to measure the density of liquids by floating deeper in less dense liquids and shallower in more dense liquids.

15
New cards

Hydraulic Brakes

A vehicle braking system where foot pressure is transmitted equally through brake fluid to apply strong, even braking force on all wheels.

16
New cards

Hydraulic Press

A manufacturing machine that uses Pascal's principle to apply small input forces on a small piston to generate enormous output forces for shaping metals.

17
New cards

Angular Displacement

The angle through which an object moves along a circular path, denoted by θ\theta and measured in radians (rad\text{rad}) or degrees.

18
New cards

Angular Velocity

The rate of change of an object's angular position with respect to time, denoted by \text{\theta} over time or \text{\rho}, measured in rad/s\text{rad/s}.

19
New cards

Angular Acceleration

The time rate of change of angular velocity, denoted by \text{\theta} or \text{\rho} changes, measured in rad/s2\text{rad/s}^2.

20
New cards

Translational Motion

Motion along a straight line characterized by linear variables such as displacement (xx), velocity (vv), and acceleration (aa).

21
New cards

Rotational Motion

Motion around a fixed axis characterized by angular variables such as angular displacement (θ\theta), angular velocity (\text{\theta}), and angular acceleration (\text{\theta}).

22
New cards

Linear Displacement Relationship

The relationship s=rθs = r \theta that converts angular displacement (θ\theta) into linear distance (ss) given radius (rr).

23
New cards

Linear Velocity Relationship

The relationship v = r \text{\theta} that converts angular velocity (\text{\theta}) into linear tangential velocity (vv) given radius (rr).

24
New cards

Linear Acceleration Relationship

The relationship a = r \text{\theta} that converts angular acceleration (\text{\theta}) into linear tangential acceleration (aa) given radius (rr).

25
New cards

Torque

The rotational equivalent of linear force, denoted by τ\tau and measured in newton-meters (Nm\text{N}\text{m}).

26
New cards

Angular Momentum

The rotational equivalent of linear momentum (p=mvp = m v), expressed mathematically as L = I \text{\theta}.