General physics chapter 3 fluid mechanics part 1

Zeralem Genetu Teaching Center
Zeralem Genetu Teaching Center
621 بار بازدید - 6 ماه پیش - Are you struggling with fluid
Are you struggling with fluid mechanics in your general physics course? This video is your one-stop guide to Chapter 3, Part 1! Whether you're a high school student reviewing for AP Physics or a college freshman needing a refresher, this comprehensive lecture breaks down key concepts like in fluid mechanics.
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INTRODUCTION:
Fluid mechanics is the branch of physics concerned with the mechanics of fluids in motion
(fluid dynamics) or at rest (fluid statics) and the forces on them. This study area deals with many
and diversified problems such as surface tension, fluid statics, flow in enclose bodies, or flow
round bodies (solid or otherwise), flow stability, etc. The applications of fluid mechanics are
enormous: breathing, blood flow, swimming, pumps, fans, turbines, airplanes, ships, rivers,
windmills, pipes, missiles, icebergs, engines, filters, jets, and sprinklers, to name a few.
In physics, a fluid is a substance that continually deforms (flows) under an applied shear stress,
or external force. Fluids are a phase of matter and include liquids2 and gases.

In this video, you'll learn: Learning Objectives
At the end of this unit, you will be able to:
 Distinguish between elastic and plastic materials properties.
 Define the three kinds of stresses, strains and elastic moduli (tensile, shear and volume)
and then apply them to solve problems.
 Distinguish between density, weight density, and specific gravity and given an object‘s
mass and volume, calculate the object‘s density, weight density, and specific gravity.
 Calculate the pressure acting at a depth h below the surface of a liquid of density .
 Distinguish between absolute pressure and gauge pressure.
 State Pascal‘s principle and apply this principle to basic hydraulic systems.
 State Archimedes‘ principle and use this principle to solve problems related to buoyancy.
 Explain equation of continuity and Bernoulli‘s equation and apply to solve problems.

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