Understanding Spacer Shaft Alignment

Slides:



Advertisements
Similar presentations
Pre-alignment: How 15 Minutes Can Save You $$$$$$
Advertisements

Orthogonal Projection
Surface Area.
©2005 LUDECA, INC. Understanding Standard Deviation.
Building a Conceptual Understanding of Algebra with Algebra Tiles
Drawing In One-Point Perspective
Let’s make engineering more easy
Assigned Wheel Hub – GD&T
Area in the amount of space inside an enclosed region. Area of Rectangle = base x height Base =10 Height = 6 Area = (10)(6) = 60 square units.
Dimensioning Dimensioning Gateway To Technology®
1. Rotate the top view of the hood using the green (or red) Protractor, and the front view using the blue tool.
BELLWORK SINGLE POINT PERSPECTIVE
© 2012 Graphic Art System, all rights reservedwww.thefoilexperts.com Sample Job, Hot foil stamping.
SURFACE AREA.
Square Folds For each of these challenges, start with a square of paper. Fold the square so that you have a square that has a quarter of the original area.
First things first – open SketchUp. You may be asked to choose a ‘Template’ For everyday use, choose the Simple Template – Meters Do not choose the Template.
WEIGHT TRAINING LIFT EXECUTION TUTORIAL Click anywhere to advance to next slide POWER CLEANS.
FASEP Presents How Toe is measured on the FASEP wheel alignment system.
Here, we’ll show you how to draw a ray diagram for a convex mirror.
CHOCOLATE MOLD If there is anything missing from this PowerPoint beyond what is acknowledged, please tell Grant Dunbar. Thanks!!!
9-7:Congruent and Similar Figures Congruent Figures Similar Figures.
Symmetry & Congruence.
How do you measure?. What is a foot? A foot is 12 inches long. It can be used to measure books, tables, doors, etc
SE 313 – Computer Graphics Lecture 14: Armatures Lecturer: Gazihan Alankuş 1.
Step1 Insert an ‘oval’ AutoShape on your slide and resize and recolor it to your liking. (click to continue) step2 To make sure that it is a perfect circle,
Doing an Assembly – Catia’s Answer IE 1225 Introduction to Design & Manufacturing Dr. Richard Lindeke, Ph.D.
Shaft Alignment Nizwa College of Technology.
Targeting Grade C Angles SSM1 GCSE Mathematics. Practice 1:: To recognise vertically opposite, alternate (Z), corresponding (F) and interior angles Practice.
1 Exercise Two The Digital Camera Helpful Notes 2004.
DIMENSIONING Why do we need to dimension drawings?
FASEP Presents Is FASEP a 6-sensors or an 8-sensors type Measuring Device?
Dimensioning Dimensioning.
Video Game Rendering Mathematics
Triangle Town Hi, I’m Elke. Pleased to be your guide through Triangle Town. Don’t ever worry about getting lost. I’ll stay with you the whole time.
Color Correct and Remove Keystoning A minimalist approach to photographing your art By Paul Marley.
Plans for the 2015 Invention Challenge Target Paul MacNeal August 9,
Soft Foot Diagnosis & The Soft Foot Wizard
AREA OF A TRIANGLE. Given two sides and an included angle:
Refraction and Lenses Honors Physics.
Dimensioning Dimensioning.
SOLIDWORKS: Lesson II – Revolutions, Fillets, & Chamfers UCF Engineering.
Click mouse. EQUATIONS The important thing to remember about equations is that both sides must balance (both sides must equal each other). This means.
Measuring Angles Today’s Learning Goals We will learn that measuring angles is nothing but COUNTING the number of units that fit into the angle you are.
List #3 3 rd hundred most commonly used words Directions: 1. Please read through this list with a partner 2. Time each other reading the words 3. Start.
Addition and Subtraction of Integers In this tutorial, we will learn how to add and subtract signed numbers with the help of a toy car. The line the car.
1 SheetCourse: Engineering Graphics 1504Memorial University of Newfoundland Engi 1504 – Graphics Lecture 5: Sectioning and Dimensioning l Sectioning an.
How much cardboard does it take to make a cereal box? Have you ever wondered?
To begin click: File, New, then select Design Familiarize yourself with the controls on the page. Then use the maximise button the make the window fill.
Linear Inequalities n By n Dr. Julia Arnold n Math 04 n Intermediate Algebra.
Design Studies 20 ‘Show Off’ Project How to make a computer monitor In Google Sketchup By: Liam Jack.
Long and Short Term Goals To develop a responsible and positive attitude we chose Respect for Self, Others and Learning for the long term goal. Our students.
EXAMPLE 3 Find side lengths SOLUTION First, write and solve an equation to find the value of x. Use the fact that the sides of a regular hexagon are congruent.
Observing Seasons. What patterns did you notice yesterday in the graphs we looked at? Do the Northern and Southern Hemispheres have the same seasons?
Course 3 Points, Lines, Planes, and Angles The measures of angles that fit together to form a straight line, such as FKG, GKH, and HKJ, add to 180°.
This is what we want to produce Import sketch dimensions Label angles Set the scale Add linear dimensions.
PLANE MIRROR REFLECTION Law of Reflection – the angle of the incident light ray is equal to the angle of the reflected light ray.
ENGINEERING ADVENTUREwww.BLOODHOUNDSSC.com BLOODHOUND SSC AMAD GEARBOX MOUNTING PLATE ASSEMBLY ABH:E0011 The following explains the AMAD gearbox mount.
Polygons Mr Red is going to walk around the outside of the polygon. The black arrow shows the way he is facing as he walks.
Trigonometry: Part 1 Similarity ReviewMenu This is the type of problem from 1 st semester.. We used the measurements in one triangle to find the measurements.
Making the Chassis (1/4) Create Chassis: 1.Use the Xacto knife, metal straight edge, wood and cardboard to cut your pieces (Sides & Tops) for the chassis.
2-POINT PERSPECTIVE. Exercise: Follow the next steps in order to create a box in a 2-point perspective.
Addition and Subtraction of Integers
Unit 7: Dimensional accuracy Dr
Numeracy Problem of the Fortnight 3
Chapter 7: Dimensional accuracy
Chapter 7: Dimensional accuracy
Design Studies “Show Off” Project
Question 1.
Where’s the pencil?.
Drag the blue box to the correct answer.
Presentation transcript:

Understanding Spacer Shaft Alignment Applying Tolerances the Right Way Alan Luedeking

Suppose you had this misalignment. [please click] The light blue dotted line that will appear shows you how much offset you have between the shafts at the coupling. [please click, and watch the graphic] The green bracket shows you how much offset is the most you can have, high or low. This is your offset tolerance, when short coupled (with the shafts close together.)

These green lines show you what the worst angle is that you can have These green lines show you what the worst angle is that you can have. This is your angularity tolerance. Now suppose you were to pull the angled shaft on the right away from the stationary shaft on the left. You still keep exactly the same offset that you had before, and angle too.

Now you need something to connect the ends of your two shafts together. This is called your spacer shaft. (This spacer shaft is also called a jackshaft if it is long, or a spoolpiece if it is short.) This is the angle needed on the left side between the spacer shaft and the stationary shaft, in order for the spacer shaft to rise up enough to connect to the shaft on the right. This angle is defined by the offset on the right, over the length of the spacer.

This is the angle needed on the right side, between the spacer shaft and the shaft on the right, in order for the spacer shaft to connect to the stationary shaft on the left. This angle is exactly the same as the offset projected to the left side, between the two shafts’ centerlines, over the length of the spacer.

These green lines represent the maximum angles that your spacer shaft is allowed to have, with respect to your stationary shaft on the left. This means that the offset between the machine on the right and the stationary machine on the left can not be more than what will be shown by the vertical green line which will appear on the right.

These new green lines from the right represent the maximum angles that your spacer shaft is allowed to have with respect to your machine shaft on the right. This in turn means that the projected offset between your machine on the right and your stationary machine on the left is not allowed to be more than what will be shown by the vertical green line which will appear on the left.

These projected offsets mean that your tolerance envelope for a spacer shaft is in fact a rectangular box. What this means is that the projected centerlines of both machines must always fall somewhere inside the box, for you to be well aligned.

The machine on the right needs to come down to achieve a perfect alignment with the machine on the left. But is this really necessary? What if you are base-bound, or bolt-bound? Do you have to make this exact correction to get aligned?

The answer is NO. All you need to do is get the projected centerline “into the box.” Suppose that instead of coming down, you were to raise the back feet instead: You just raised the back feet, without moving the front feet.

Look what this did to your projected offset over on the left side: You got the projected centerline from the right machine into the box! You’re aligned!

Even though the projected offsets on the right and left sides may seem big, they’re just a reflection of the angle between spacer shaft and each machine shaft at the opposite end, and these angles are acceptably small.

Looking at the values of the projected offsets and comparing these to the permissible values in the tolerance table is called the “offset-offset” method. Looking at the values of the angles and comparing these to the permissible values in the tolerance table is called the “angle-angle” method.

SHAFT ALIGNMENT TOLERANCES (SPACER COUPLINGS) 28.8 mils 24 mils 21 mils 48″ SHAFT ALIGNMENT TOLERANCES (SPACER COUPLINGS) Suppose your spacer shaft is 48″ long. Your machine spins 1800 RPM. What is your tolerance for projected offset? 48 inches × 0.6 mils per inch = 28.8 mils. This value represents the boundaries of your tolerance envelope: the green box. The red offset on the right is 21 mils. The blue offset on the left is 24 mils. You are aligned, in the box! RPM EXCELLENT 600 1.8 900 1.2 1200 0.9 1800 0.6 3600 0.3 7200 0.15

SHAFT ALIGNMENT TOLERANCES (SPACER COUPLINGS) 0.5 mils/inch 21 mils 24 mils 0.4375 mils/inch 48″ SHAFT ALIGNMENT TOLERANCES (SPACER COUPLINGS) RPM EXCELLENT 600 1.8 900 1.2 1200 0.9 1800 0.6 3600 0.3 7200 0.15 The angular- ity tolerance for spacer shafts at 1800 RPM is 0.6 mils per inch. The red angle on the left is: 21 mils ÷ 48 inches = 0.4375 mils per inch. The blue angle on the right is: 24 mils ÷ 48 inches = 0.5 mils per inch. Each of the angles is less than 0.6 mils per inch. You are aligned, in the box!

Knowing how to align spacer shafts to the right tolerance will save you time!

Thank you!