MECHANICAL COMPARATORS

Slides:



Advertisements
Similar presentations
Mechanics of Rigid Body. C
Advertisements

Physics 111: Mechanics Lecture 12
Theodolite: Introduction
Geometric Tolerances J. M. McCarthy Fall 2003
Two-Dimensional Rotational Dynamics W09D2. Young and Freedman: 1
ME: 121 Engineering Practices
Lecture 2: Pressure Measurements
Inside-, Depth-, and Height-Measuring Instruments
Angular Measurement Session 2.
Angular Measurement Unit 13.
CHAPTER 7 ANGLE MEASUREMENT
Measuring Instruments
Measuring Instruments
Physics Montwood High School R. Casao
Measurement of force torque and pressure
Lecture 2 Free Vibration of Single Degree of Freedom Systems
Angular Measurement.  Chapter ’ s key points 1. Introduction (international meter) 2. Classification of Angular Measurement instruments (line and end.
Physics 106: Mechanics Lecture 07
Physics 106: Mechanics Lecture 08
Linear Measurements References : 1. handbok of dimensional measurement
T082 Q1. A uniform horizontal beam of length 6
ME: 121 Engineering Practices
GAUGES Gauges perform an essential services in any scheme of quantity production on an interchangeable basis A gauge (or Limit Gauge) is a tool or instrument.
Measuring Instruments
INSTRUMENTS FOR ANGULAR MEASUREMENT 3. Sine Table: 25/02/20121Lec # 19 & 20.
PRINCIPLES OF MECHANICAL MEASURING INSTRUMENTS For increasing the accuracy of direct observation methods, following mechanical means of magnification are.
Sz. Rózsa: Surveying I. – Lecture 1
Lab 3 - Centering. Centering; or the smart way to align centered optical elements and systems This lab will make use of concepts used in the previous.
COMPARATORS Introduction:
Rotation and angular momentum
Ch. 6 FORCE AND MOTION  II 6.1 Newton’s Law in Non-inertial Reference Frames 6.1.1Inertial force in linear acceleration reference frame From the view.
LINEAR MEASUREMENT.
Kinematics of Rigid Bodies
Two-Dimensional Rotational Dynamics 8.01 W09D2 Young and Freedman: 1.10 (Vector Product), , 10.4, ;
Chapters 10, 11 Rotation and angular momentum. Rotation of a rigid body We consider rotational motion of a rigid body about a fixed axis Rigid body rotates.
Plane Motion of Rigid Bodies: Energy and Momentum Methods
Lecture 18 Rotational Motion
LASER AND ADVANCES IN METROLOGY
Copyright © The McGraw-Hill Companies, Inc. Permission required for reproduction or display. PowerPoint to accompany Krar Gill Smid Technology of Machine.
5.3 Equations of Equilibrium
ENGR 214 Chapter 17 Plane Motion of Rigid Bodies:
Measuring Instruments
11.3 Principle of Virtual Work for a System of Connected Rigid Bodies Method of virtual work most suited for solving equilibrium problems involving a system.
Comparator Introduction : Introduction : A comparator is a precision instrument employed to compare the dimension of a given component with a working standard.
DYNAMICS VECTOR MECHANICS FOR ENGINEERS: DYNAMICS Tenth Edition Ferdinand P. Beer E. Russell Johnston, Jr. Phillip J. Cornwell Lecture Notes: Brian P.
Measuring Instruments Ruler 1 A ruler is used to measure lengths from a few cm up to 1 m. A metre rule has an accuracy of 0.1 cm (i.e. 1 mm).
Straightness measurement
Two-Dimensional Rotational Dynamics W09D2. Young and Freedman: 1
Two-Dimensional Rotational Dynamics 8.01 W09D2 Young and Freedman: 1.10 (Vector Product), , 10.4, ;
The Outside Micrometer
GOVERNMENT ENGINEERING COLLEGE, BHARUCH (014) Chemical Engineering department SEM-iii Sub: fluid flow operation topic: orifice meter & rotAmeter Guid by:
Two-Dimensional Rotational Dynamics 8.01 W09D2
Angular Measurements Angle is defined as the opening between two lines which meet at a point. If a circle is divided into 360 parts, then each part is.
PREPAIRED BY –DEVANG S DOSHI DEEPAK CHAUHAN AMIIISH SHAH ALA OF ELECTRICAL & ELECTRONIC MEASURING INSTRUMENTS TOPIC- ANALOG INSTRUMENTS.
In Compass survey chain or tape is used for linear measurements and compass is used for fixing direction. In compass freely suspended.
CH 6.4 Measuring Tools.
Lab 3 - Centering.
DEPARTMENT OF MECHANICAL AND MANUFACTURING ENGINEERING
Recap- Optical extensometer
1.Dimension measurement for calibration duties.
Articulators Dr .shanai M..
Recap 1. The degree of closeness of the measured value of a certain quantity with its true value is known as a) Accuracy b) Precision c) Sensitivity 2.
By Nishanth P Dept of Aeronautical Engg MVJCE
PRESENTATION ON MEASUREMENT AND GAUGING
Name: Ansari Kaushar Ali
DEFINITIONS Dynamics of Machinery
Engineering Mechanics: Statics
Measuring Instruments
Simple Lifting Machines
Applications of Friction
Presentation transcript:

MECHANICAL COMPARATORS The Dial Gauge The Level Comparator Reed Type Mechanical Comparator Passameter External Indicating Gauge 5. Sigma Comparator 6. Johnson Mikrokrator 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 2. The Level Comparator: This comparator works on the principle of sensitive level It was designed by A.J.C.Brookes of the N.P.L, in the end of 1st world war It was used for measurement concerned with subdivision of standard length gauges Principle of instrument is shown in figure A sensitive level tube is used for the measuring unit, this is attached to a mounting fitted with two ball feet about 3/4 inch apart 16/03/2012 Lecture# 23 & 24

16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 2. The Level Comparator: The base of comparator is of rotatable surface plate with a lapped upper surface, which remains in a true plane when the plate is rotated about a central axis The comparator is used for comparing the sizes of two length gauges denoted by A & B respectively in figure These gauges are wrung on to platen, & at the same time, one ball foot rests on each of the opposite ends of the two gauges A reading is taken first when the gauges are shown in position A-B, The level is then raised & platen turn through 180 degree After lowering the level on to the gauges a second reading is taken with the gauges in B-A Position 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 2. The Level Comparator: Assuming that a difference in length exists b/w the two gauges being checked, then the difference b/w the two readings obtained is distance equivalent to twice the difference in the length of the two gauges This instrument, which can be used for checking length gauges up to about 40 inch ling is capable of establishing dimensional differences of the order of one-millionth of an inch 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 3. Reed Type Mechanical Comparator: The reed mechanism is frictionless device for magnifying small motions of spindle Comparator has a sensing probe, a spindle, attached to a moveable member A Member A moves through a diameter x, the input displacement, with respect to member B which is fixed Member A is constrained by Flexure strips or reeds C, to move to B The pointer is attached to reeds D A small input displacement x, produce a large angular movement, X , of the pointer on account of their orientation relative to the motion. 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 3. Reed Type Mechanical Comparator: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 3. Reed Type Mechanical Comparator: The scale is calibrated by means of block gauges & indicates the difference in displacement of the fixed & the moveable elements There is no friction & the hysteresis effect is minimized by using suitable steel for the reeds Comparators of this class have sensitivities of the order of 0.25 x10-3mm/scale division Mechanical amplification is usually less than 100, but it is multiplied by optical lens system. It is available in amplification ranges from x500 to x1000 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: This was made by Carl Zeiss It is used for measuring external diameters as shown in figure It has two anvils in its bow frame, the one on the right is fixed, but the other is moveable, & its position is reordered on scale by means of magnifying mechanism operating a pointer The scale has 40 divisions ( each representing 0.0001 in) on either side of zero line 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 4. Passameter External Indicating Gauge: The working force b/w the anvils is about 12oz Instruments vary in size, but are capable of accepting work b/w 0 & 6 inch diameter The range of the pointer is ±0.003in. The magnification is about 300 The permissible error in the gauge is ±0.00004in 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: It is an excellent example of modern mechanical comparator Magnification range of this instrument is form 300 to 5000. Use of this instrument may be greatly extended by means of especially designed contacts & attachments to include internal diameter of screw thread The details & magnifying system of the comparator are shown in figures on next slide 16/03/2012 Lecture# 23 & 24

16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: The plunger is mounted on a pair of slit diagram to give a frictionless linear motion, has mounted upon the face of the moving member of a cross strip hinge This hinge consists of a moving component & a fixed member connected by flexible strips alternatively at right angle When external force is applied on moving member, it would pivot as would a hinge about the line of intersection of the strips 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: An arm (which divides into Y form) is attached to the moving member. If the length of the arm is ‘l’ & the distance from the hinge pivot to the knife edge is ‘a’, then first stage of magnification is l/a To the extremities to the Y , an arm is attached a phosphor bronze band or strip which is passed around a drum of radius r attached to a pointer spindle. If the pointer is of length R, then the 2nd stage of magnification is R/r And the total magnification is : l/a x R/r 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: The magnification can be changed by tightening one and slackening the other screw attaching the knife edge to the plunger & thus adjusting the distance a An other way to produce instrument of different magnification is to use drums of different radii r & suitable strip 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: 16/03/2012 Lecture# 23 & 24

MECHANICAL COMPARATORS 5. Sigma Comparator: Advantage/disadvantages of sigma comparator DO YOUR SELF 6. Johnson Mikrokator: 16/03/2012 Lecture# 23 & 24