Principles of Technology Waxahachie High School Ratein Fluid Systems PIC Chapter 3.2 Ratein Fluid Systems PIC Chapter 3.2 PT TEKS.

Slides:



Advertisements
Similar presentations
These describe matter. Starts with a “p”
Advertisements

Fluid mechanics. Pressure at depth In a cylindrical column of water, as in any cylinder the volume is the height x cross sectional area The density of.
Principles of Technology Waxahachie High School Ratein Electrical Systems PIC Chapter 3.3 Ratein Electrical Systems PIC Chapter 3.3 PT TEKS.
Chapter 3 Section 2 Notes. Fluid  Any substance that has the ability to flow (move on its own) Two States ○ ____________  Can flow because their particles.
Fluid Dynamics.
Physics 151: Lecture 30 Today’s Agenda
Chapter 4: Flowing Fluids & Pressure Variation (part 2) Review visualizations Frames of reference (part 1) Euler’s equation of motion.
A. F 2 > F 1 > F 3 B. F 2 > F 1 = F 3 C. F 3 > F 2 > F 1 D. F 3 > F 1 > F 2 E. F 1 = F 2 = F 3 Rank in order, from largest to smallest, the magnitudes.
1 Example of Groundwater Primer - Yours will be fluid mechanics primer – see homework assignment sheet
Module 3 Fluid Flow. Lesson 20 CONTINUITY EQUATION DESCRIBE how the density of a fluid varies with temperature. DEFINE the term buoyancy. DESCRIBE the.
Hydrodynamics.
Resistance in Fluid Systems
Principles of Technology Waxahachie High School Ratein Thermal Systems PIC Chapter 3.4 Ratein Thermal Systems PIC Chapter 3.4 PT TEKS.
R. Field 10/29/2013 University of Florida PHY 2053Page 1 Ideal Fluids in Motion Bernoulli’s Equation: The Equation of Continuity: Steady Flow, Incompressible.
Chapter 10 (2) Fluids in Motion. The mass flow rate is the mass that passes a given point per unit time. The flow rates at any two points must be equal,
Physics A First Course Matter and Energy Chapter 8.
Venturi Meter By Alex Turner & Mick Lock. What is it? A pipe that has a cone that narrows and then gradually returns to the original diameter of the pipe.
Bernoulli’s Principle. Usually, liquids are considered “incompressible”, meaning that the density of the liquid remains nearly constant. Gases are easily.
Continuity Equation and Midterm Review. From fluid statics to fluid dynamics Fluid statics – the study of stationary fluids (pressure of a static column.
Lesson 22 BERNOULLI’S EQUATION
Chapter Fluid pressure and temperature. Pressure  What happens to your ears when you ride in an airplane?  What happens if a submarine goes.
Ch. 7.2 Fluids and the Particle Theory of Matter
Copyright © by Holt, Rinehart and Winston. All rights reserved. ResourcesChapter menu Section 1 Fluids and Buoyant Force Chapter 8 Defining a Fluid A fluid.
Bernoulli’s, Pascal’s, & Archimedes’ Principles Principles of Fluids.
Bernoulli’s, Pascal’s, & Archimedes’ Principles Principles of Fluids.
Lecture 14.2 Fluids II. HW #13 (Chapter 14) Read Sections 14-1 to 14.5 Problems: 14.4, 14.26, 14.35, 14.39, Due: Thursday May 8.
PHYSICS 1A, SECTION 2 November 18,  covers especially:  Frautschi chapters  lectures/sections through Monday (Nov. 15)  homework #6-7.
Chapter 2.2 Principles of Technology I Edinburg North High School.
Preview Objectives Defining a Fluid Density and Buoyant Force Sample Problem Chapter 8 Section 1 Fluids and Buoyant Force.
CHAPTER 4 TEST OUTLINE FORCES:  Describe forces  Types of forces  Balanced vs. unbalanced forces  Forces worksheet  Forces on a rocket (drag, lift,
Chapter 5 – Newton’s Second Law of Motion Sections 5.1 to 5.4
Physics 1501: Lecture 32, Pg 1 Physics 1501: Lecture 32 Today’s Agenda l Homework #11 (due Friday Dec. 2) l Midterm 2: graded by Dec. 2 l Topics: çFluid.
You can use distance–time graphs to calculate speed / acceleration. The steeper the gradient, the slower / faster the speed / acceleration. You can use.
Chapter 2.2 Objectives and Vocabulary acceleration deceleration Newton's second law Define and calculate acceleration. Explain the relationship between.
Density Mrs. Myers. DENSITY Density: The amount of mass in a certain volume.
© Houghton Mifflin Harcourt Publishing Company Preview Objectives Defining a Fluid Density and Buoyant Force Sample Problem Chapter 8 Section 1 Fluids.
Chapter 8 Table of Contents Section 1 Fluids and Buoyant Force
Air Resistance If you drop a feather and a cannonball at the same time, from the same height, which will hit the ground first? The cannonball of course.
6. Flow of fluids and Bernoulli’s equation.
CHAPTER 4.2 Convection and the Mantle. Standard  S.6.4.c Students know heat from Earth’s interior reaches the surface primarily through convection.
Laminar and Turbulent Flow: More Practice
Fluid Mechanics Chapter 8. Fluids Ability to flow Ability to change shape Both liquids and gases Only liquids have definite volume.
Fluid Mechanics Chapter 9 Review. Agenda:  9.1: Fluids and Buoyant Force  9.2: Fluid Pressure and Temperature  9.3: Fluids in Motion  9.4: Properties.
Stokes Law OBJECTIVES: Must be able to: (Grades D/E)
Bernoulli and Flow Continuity.  U-Tube Manometer  Used to measure pressure of a fluid  Principles involved: ◦ The pressure is the same in equal elevations.
Chapter 3.2 Notes Rate in Fluids. Rates in fluid systems describe the motion of liquids and gases. Rates in fluid systems describe the motion of liquids.
Chapter 9 Forces influence the motion and properties of fluids.
D. one-quarter the density. E. one-eighth the density.
Fluids and Elasticity Readings: Chapter 15.
Newtonian Mechanics II: Drag Force Centripetal Force
Continuity Equation.
Chapter 8 Objectives Define a fluid. Distinguish a gas from a liquid.
Fluids in Motion Includes equation of continuity (mass flow rate) and Bernoulli’s equation.
Chapter 8 Objectives Define a fluid. Distinguish a gas from a liquid.
Chapter 2 Objectives Describe motion in terms of changing velocity.
Chapter 8 Objectives Define a fluid. Distinguish a gas from a liquid.
Chapter 7: Solid and Fluids
Fluid kinematics Chapter 3
Chapter 3: Section 2 Fluids.
Chapter 2 Objectives Describe motion in terms of changing velocity.
Bernoulli’s Principle
Motion Tutorials From the Khan Academy.
FLUIDS IN MOTION The equations that follow are applied when a moving fluid exhibits streamline flow. Streamline flow assumes that as each particle in the.
Section 9.4 – Solving Differential Equations Symbolically
Fluid Properties Chapter 16 Section 2.
Pascals Law Pascal’s law states that: “The pressure in a confined fluid is transmitted equally to the whole surface of its container”
Chapter 11 Fluids.
We assume here Ideal Fluids
Chapter 8 Preview Objectives Defining a Fluid
Chapter 7 Kinetic Molecular Theory Explains the Characteristics of Solids, Liquids, and Gases.
Presentation transcript:

Principles of Technology Waxahachie High School Ratein Fluid Systems PIC Chapter 3.2 Ratein Fluid Systems PIC Chapter 3.2 PT TEKS

Rate in Fluid Systems : Objectives:   Define volume flow rate   Solve problems using the volume flow rate equation   Define mass flow rate   Solve problems using the mass flow rate equation   Explain how volume and mass flow rates can be measured : Objectives:   Define volume flow rate   Solve problems using the volume flow rate equation   Define mass flow rate   Solve problems using the mass flow rate equation   Explain how volume and mass flow rates can be measured

Rates in fluid systems describe the motion of liquids and gases. Fluids in motion have speed and acceleration; however we use two different rates to describe how quickly fluids flow: volume flow rate and mass flow rate. Rate in Fluid Systems

Methods for measuring volume and mass flow rates vary, depending on the situation. The simplest, most direct method to find average flow rate is to collect fluid and measure the amount of fluid collected over time. Rate in Fluid Systems

Flowmeters measure the average flow rate of fluids by measuring pressure and velocity and calculating the flow rate. Flowmeters use indirect methods to measure flow rates so that they do not interrupt the flow. Rate in Fluid Systems

Volume flow rate equation using speed = area x speed Mass flow rate equation using speed = density x area x speed To find cross sectional area of a pipe use this equation = pi x r 2 Rate in Fluid Systems