Systems of Units
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Dial Caliperscalipers at the Conclusion of This Presentation, You Will Be Able To…
Forging new generations of engineers DialDial CalipersCalipers At the conclusion of this presentation, you will be able to… identify four types of measurements that dial calipers can perform. identify the different parts of a dial caliper. accurately read an inch dial caliper. DialDial CalipersCalipers GeneralGeneral InformationInformation DialDial CalipersCalipers are arguably the most common and versatile of all the precision measuring tools. Engineers, technicians, scientists and machinists use precision measurement tools every day for: • analysis • reverse engineering • inspection • manufacturing • engineering design DialDial CalipersCalipers FourFour TypesTypes ofof MeasurementsMeasurements Dial calipers are used to perform four common measurements on parts… 1. Outside Diameter/Object Thickness 2. Inside Diameter/Space Width 3. Step Distance 4. Hole Depth OutsideOutside MeasuringMeasuring FacesFaces These are the faces between which outside length or diameter is measured. InsideInside MeasuringMeasuring FacesFaces These are the faces between which inside diameter or space width (i.e., slot width) is measured. StepStep MeasuringMeasuring FacesFaces These are the faces between which stepped parallel surface distance can be measured. DepthDepth MeasuringMeasuring FacesFaces These are the faces between which the depth of a hole can be measured. Note: Work piece is shown in section. Dial Caliper shortened for graphic purposes. DialDial CalipersCalipers NomenclatureNomenclature A standard inchinch dialdial calipercaliper will measure slightly more than 6 inches. The bladeblade scalescale shows each inch divided into 10 increments. Each increment equals one hundred thousandths (0.100”). Note: Some dial calipers have blade scales that are located above or below the rack. BladeBlade The bladeblade is the immovable portion of the dial caliper. SliderSlider The sliderslider moves along the blade and is used to adjust the distance between the measuring surfaces. -
Units and Conversions
Units and Conversions This unit of the Metrology Fundamentals series was developed by the Mitutoyo Institute of Metrology, the educational department within Mitutoyo America Corporation. The Mitutoyo Institute of Metrology provides educational courses and free on-demand resources across a wide variety of measurement related topics including basic inspection techniques, principles of dimensional metrology, calibration methods, and GD&T. For more information on the educational opportunities available from Mitutoyo America Corporation, visit us at www.mitutoyo.com/education. This technical bulletin addresses an important aspect of the language of measurement – the units used when reporting or discussing measured values. The dimensioning and tolerancing practices used on engineering drawings and related product specifications use either decimal inch (in) or millimeter (mm) units. Dimensional measurements are therefore usually reported in either of these units, but there are a number of variations and conversions that must be understood. Measurement accuracy, equipment specifications, measured deviations, and errors are typically very small numbers, and therefore a more practical spoken language of units has grown out of manufacturing and precision measurement practice. Metric System In the metric system (SI or International System of Units), the fundamental unit of length is the meter (m). Engineering drawings and measurement systems use the millimeter (mm), which is one thousandths of a meter (1 mm = 0.001 m). In general practice, however, the common spoken unit is the “micron”, which is slang for the micrometer (m), one millionth of a meter (1 m = 0.001 mm = 0.000001 m). In more rare cases, the nanometer (nm) is used, which is one billionth of a meter. -
North Montco Technical Career Center in Partnership with Hunter
ModernModern AutomotiveAutomotive TechnologyTechnology ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath z Describe standard and metric measuring systems z Identify basic measuring tools z Describe how to use basic measuring tools z List safety rules for measuring tools z Summarize basic math facts ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath 1. A TORQUETORQUE WRENCHWRENCH is used to apply a specific amount of turning force to a fastener. 2. A VACUUMVACUUM GAUGEGAUGE is commonly used to measure negative pressure or suction. TorqueTorque WrenchWrench TheoryTheory One foot-pound equals one pound of pull on a one-foot-long lever arm FlexFlex BarBar TorqueTorque WrenchWrench Uses a bending metal beam to make the pointer read torque on the scale DialDial IndicatorIndicator TorqueTorque WrenchWrench Very accurate type of torque wrench RatchetingRatcheting TorqueTorque WrenchWrench Torque value is set by turning the handle– fastener is tightened until it clicks VacuumVacuum TestTest Connect a vacuum gauge to the inlet - the negative pressure side of the pump ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath 3. A MICROMETERMICROMETER can easily measure to one ten-thousandth of an inch. 4. A FEELERFEELER GAUGEGAUGE is used to measure small clearances or gaps between parts. ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath Anvil Measuring Faces Barrel Spindle Thimble Frame PartsParts ofof aa MicrometerMicrometer ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath Each Blade of a Feeler Gauge is in .001 Increments ChapterChapter 66 AutomotiveAutomotive MeasurementMeasurement andand MathMath 5. A DIALDIAL INDICATORINDICATOR is used to measure part movement in thousandths of an inch. 6. The CONVENTIONALCONVENTIONAL MEASURINGMEASURING SYSTEMSYSTEM originated from sizes taken from the parts of the human body. -
Fundamentals of Math CHAPTER 1
© Jones and Bartlett Publishers, LLC. NOT FOR SALE OR DISTRIBUTION Fundamentals of Math CHAPTER 1 OBJECTIVES ■ Understand the difference between the Arabic and Roman numeral systems ■ Translate Arabic numerals to Roman numerals ■ Translate Roman numerals to Arabic numerals ■ Understand the metric system ■ Understand the apothecary system ■ Be able to convert metric to apothecary ■ Be able to convert apothecary to metric ARABIC NUMERALS The Arabic number system uses the numerals 1, 2, 3, 4, 5, 6, 7, 8, 9, and zero (0). It is also known as the decimal system. Depending on how these numbers are arranged determines the value of the number. For example, digits 4, 7, and 2 placed together (472) represent the number four hundred seventy-two. A decimal point (.) separates whole numbers, or units, from fractional num- bers, or fractional units. All numbers on the left side of the decimal point are considered whole numbers. All numbers placed on the right of the decimal point are considered fractional units, or less than one whole unit. The following num- ber line shows the relationship of Arabic numerals based on their position in a number. Ten-thousands hundreds ones tenths thousandths hundred-thousandths -----5------8------2-----4-----3---- . ----6------7------9------3------2-------------- thousands tens hundredths ten-thousandths The number 43.6 contains the numerals 4, 3, and 6. This represents forty-three units of one and six-tenths of one unit. Decimals will be covered in more detail in Chapter 2. 1 59612_CH01_FINAL.indd 1 8/20/09 7:38:45 PM © Jones and Bartlett Publishers, LLC. NOT FOR SALE OR DISTRIBUTION 2 Chapter 1 ■ Fundamentals of Math ROMAN NUMERALS The Roman numeral system does not utilize numerals. -
Second Report of the Commissioners
www.sizes.com/library/British law/Second_Report_1820.htm ' SECOND REPORT OF THE C0M:MISSIONERS APPOINTED BY HIS MAJESTY TO CONSIDER THE SUBJECT OF WEIGHTS AND MEASURES. Ordered, hy The House of Commons, to be Printed, 18 September 1820. www.sizes.com/library/British law/Second_Report_1820.htm THEREPORT - - - - - - . - m P. 5 THE APPENDIX ;- VIZ. (A.)--An Index of Terms relating to Weights and Measures, both in their legal and in their provincial Acceptations :-Extracted, chiefly, from the Reports of the different Counties, published by the Board of Agriculture - - - p. 5 (B.)-A List of the Towns from whence Corn Returns are received, with some account of the Measure of the Bushel usually made use of:-Received from the Office af the Receiver of Corn Returns - - - - - - - p. 38 www.sizes.com/library/British law/Second_Report_1820.htm SECOND a E P o R T OF THE COMMISSIONERS Appointed by HIS MAJESTYto consider the Subject of WEIGHTS AND MEASURES. MAY IT PLEASE YOUR MAJESTY, WE, the Commissioners appointed by Your Majesty, for the purpose of considering how far it may be practicable and advisable, to establish, within Your Majesty's dominions, a more uniform system of WEIGHTSand MEASURES,have examined, since our-last Report, the relation of the best authenticated Standards of Length at present in existenbe, to the instruments employed for measuring the base on Hounslow Heath, and in the late trigonometrical operations.-- But we have very unexpectedly discovered, that an error has been com- mitted in the construction of some of those instruments : We are therefore obliged to recur to the originals which they were intended to represent, and we have found reason to prefer the Parliamentary Standard executed by Bird in 1760, which we had not before received, both as being laid down in the most accurate manner, and as the best agreeing with the most extensive comparisons, which have been hitherto executed by various observers, and circulated throughout Europe ; and in par- ticular with the scale employed by the late Sir George Shuckburgll. -
The Unified Code for Units of Measure
1 The Unified Code for Units of Measure Version 1.4b, June 6, 2002 Gunther Schadow, Clement J. McDonald Regenstrief Institute for Health Care, Indianapolis Copyright c 1998, 1999, 2000, 2001, 2002 Regenstrief Institute for Health Care. All rights reserved. Introduction The Unified Code for Units of Measures is a code system intended to include all units of measures being con- temporarily used in international science, engineering, and business. The purpose is to facilitate unambiguous electronic communication of quantities together with their units. The focus is on electronic communication, as opposed to communication between humans. A typical application of The Unified Code for Units of Measures are electronic data interchange (EDI) protocols, but there is nothing that prevents it from being used in other types of machine communication. The Unified Code for Units of Measure is inspired by and heavily based on ISO 2955-1983, ANSI X3.50-1986, and HL7’s extensions called “ISO+”. The respective ISO and ANSI standards are both entitled Representation of [...] units in systems with limited character sets where ISO 2955 refers to SI and other units provided by ISO 1000-1981, while ANSI X3.50 extends ISO 2955 to include U.S. customary units. Because these standards carry the restriction of “limited character sets” in their names they seem to be of less value today where graphical user interface and laser printers are in wide-spread use, which is why the european standard ENV 12435 in its clause 7.3 declares ISO 2955 obsolete. ENV 12435 is dedicated exclusively to the communication of measurements between humans in display and print, and does not provide codes that can be used in communication between systems. -
Dimensions and Units English Units of Measurement Units of Weight
English units of measurement Today: A system of weights and measures used in a few nations, the only major industrial one Chapter 6 continued: being the United States. It actually consists of Dimensions and Units two related systems—the U.S. Customary System of units, used in the United States and dependencies, and the British Imperial System. Units of Weight The pound (lb) is the basic unit of weight (which is proportional to mass) (how?). Within the English units of measurement there are three different systems of weights. In the avoirdupois system, the most widely used of Question: the three, the pound is divided into 16 ounces (oz) and the ounce into 16 drams. The ton, used Is there a problem? to measure large masses, is equal to 2,000 lb (short ton) or 2,240 lb (long ton). In Great Britain the stone, equal to 14 lb, is also used. “weight is proportional to mass.” Answer: You need to be aware of Force = Mass* Acceleration the law governing that proportionality: Newton’s Law Acceleration is NOT a constant, mass is. Force = Mass* Acceleration Even on earth, g = 9.81 m/s2 is NOT constant, but varies with latitude and Question: elevation. Is there a problem? “weight is proportional to mass.” “weight is proportional to mass.” 1 Another problem arises from the A mass is NEVER a “weight”. common intermingling of the terms “mass” and “weight”, as in: Force = Mass* Acceleration “How much does a pound of mass weigh?” Or: “If you don’t know whether it’s pound- “Weight” = Force mass or pound-weight, simply say pounds.” “Weight” = Force Forces in SI Units …because on earth all masses are 2 exposed to gravity. -
English Hundred-Names
l LUNDS UNIVERSITETS ARSSKRIFT. N. F. Avd. 1. Bd 30. Nr 1. ,~ ,j .11 . i ~ .l i THE jl; ENGLISH HUNDRED-NAMES BY oL 0 f S. AND ER SON , LUND PHINTED BY HAKAN DHLSSON I 934 The English Hundred-Names xvn It does not fall within the scope of the present study to enter on the details of the theories advanced; there are points that are still controversial, and some aspects of the question may repay further study. It is hoped that the etymological investigation of the hundred-names undertaken in the following pages will, Introduction. when completed, furnish a starting-point for the discussion of some of the problems connected with the origin of the hundred. 1. Scope and Aim. Terminology Discussed. The following chapters will be devoted to the discussion of some The local divisions known as hundreds though now practi aspects of the system as actually in existence, which have some cally obsolete played an important part in judicial administration bearing on the questions discussed in the etymological part, and in the Middle Ages. The hundredal system as a wbole is first to some general remarks on hundred-names and the like as shown in detail in Domesday - with the exception of some embodied in the material now collected. counties and smaller areas -- but is known to have existed about THE HUNDRED. a hundred and fifty years earlier. The hundred is mentioned in the laws of Edmund (940-6),' but no earlier evidence for its The hundred, it is generally admitted, is in theory at least a existence has been found. -
The Long Hundred in Medieval and Early Modern Scotland Julian Goodare*
Proc Soc Antiq Scot, 123 (1993), 395-418 The long hundred in medieval and early modern Scotland Julian Goodare* ABSTRACT The 'long hundred' of 6 score was the norm in Scotland for non-monetary sums from the early middle middle17thagesthe the to of century. existedIt together with a 'long thousand': where c = 120, m = 1200. It originated with the Germanic practice of counting in tens up to 120 ('twelvety'), that amount being roman numeral c; but it later came to be regarded as 6 score, occasionally as 10 dozen. It was not part of a 'duodecimal system', rather of a mixed-base system in which decimals predominated. foundItis accountsin produceof variousof kinds,all used not for though was it commodities; wool, in particular, was reckoned by the short hundred until the early 16th century. appendixAn listscommoditiesthe longwhichof for use (and/or short) hundredshas been identified between 1200 1650.and Calculations thisin period were counting-board,the carriedon out medievalthe version of the abacus. It was easy to use this for non-decimal bases, and it is shown by diagrams how the long hundred could have been handled. The long hundred disappeared when counting-boardthe replacedwas paperby calculation using arabic numerals. INTRODUCTION During an earthquake in northern Scotland in 1597, 'a man in St Johnstoun laying compts with his compters, the compts lappe off the boord'.1 The purpose of this article is to investigat doings e whawa e , h tfocusin characteristie on n go c aspec earlf o t y accountine th g- long hundred. s lonha g t I been recognized thar non-monetarfo t y sum medievan i s earld an ly modern accounts romae th , n numeral 'c' usually (thoug t invariablyhno t 120) bu represent . -
Systems of Measure 39
© Jones & Bartlett Learning, LLC Chapter© Jones2 & Bartlett Learning, LLC NOT FOR SALE OR DISTRIBUTION NOT FOR SALE OR DISTRIBUTION © Jones & BartlettSystems Learning, LLC of Measure© Jones & Bartlett Learning, LLC NOT FOR SALE OR DISTRIBUTION NOT FOR SALE OR DISTRIBUTION % C OBJECTIVES © Jones & Bartlett. Learning, LLC © Jones & Bartlett Learning, LLC 789NOT FOR SALE—. OR DISTRIBUTIONUpon completion of this chapter,NOT FORthe technician SALE OR student DISTRIBUTION will be able to: 4 5 6 X • Express metric measures correctly. © Jones & Bartlett Learning, LLC • Convert measures© Jones within & Bartlett the metric Learning, system LLC accurately. NOT FOR SALE OR DISTRIBUTION NOT FOR SALE OR DISTRIBUTION • Identify symbols within all systems and identify their equivalent. • State the apothecaries’ measures commonly used in the © Jones & Bartlettprac ticeLearning, of pharmacy. LLC © Jones & Bartlett Learning, LLC NOT FOR SALE OR DISTRIBUTION NOT FOR SALE OR DISTRIBUTION • Identify measures in the household system used in the practice of pharmacy. TERMS • State the common household equivalents in the © Jones & Bartlett Learning, LLC © Jones & Bartlett Learning, LLC • 24-hour time metric system. NOT FOR SALE OR DISTRIBUTION NOT FOR SALE OR DISTRIBUTION • Apothecaries’ • Convert approximate equivalents between the metric, system apothecaries’, and household systems. • Avoirdupois © Jones & Bartlettsystem Learning, LLC • Become familiar© Jones with & milliequivalents, Bartlett Learning, units, LLC and NOT FOR •SALEGram OR DISTRIBUTION internationalNOT -
Konnect Fastening Systems® – Conversion Tables
CONVERSION TABLES VERSION 2.0 [OCTOBER 2018] AUSTRALIA: 1300 KONNECT (566 632) | www.konnectfasteningsystems.com.au NEW ZEALAND: 0508 KONNECT (566 632) | www.konnectfasteningsystems.co.nz KONNECT FASTENING SYSTEMS® – CONVERSION TABLES UNIT CONVERSION FACTORS & STANDARD THREAD LENGTH UNIT CONVERSION FACTORS MULTIPLY TO CONVERT TO MULTIPLY TO CONVERT → TO → BY → → BY MASS PRESSURE AND STRESS newton/square metre 0.035274 ounce (oz) gram (g) 28.349 1.000 pascal (Pa) 1.000 (N/m2) 2.20462 pound (lb) kilogram (kg) 0.453592 newton/square 1.000 megapascal (MPa) 1.000 tonne (metric ton or millimetre (N/mm2) 0.001 mt) kilogram (kg) 1,000 0.001 megapascal (MPa) kilopascal (kPa) 1000 0.984207 tonne UK (long ton) tonne (t) 1.01605 0.001 gigapascal (GPa) megapascal (MPa) 1000 0.001 kip (kip) pound (lb) 1,000 pound-force/square inch -6 0.006895 megapascal (MPa) 145.04 446.43x10 tonne UK (long ton) pound (lb) 2,240 (lbf/in2 or psi) kilopound per square pound-force/square inch LENGTH 0.001 1000 inch (ksi) (lbf/in2 or psi) 0.0393701 inch (in) millimetre (mm) 25.400 ton-force (UK)/square 15.444 megapascal (MPa) 0.06475 inch (tonf/in2) 3.28084 foot (ft) metre (m) 0.3048 10.000 millibar (mbar) kilopascal (kPa) 0.1000 1.09361 yard (yd) metre (m) 0.91440 33.86 millibar (mbar) inches mercury (inHg) 0.02953 0.621371 mile (mi) kilometre (km) 1.60934 pound-force/square inch thousandth of an inch 68.948 millibar (mbar) 0.014504 39.370 (thou) millimetre (mm) 0.02540 (lbf/in2 or psi) micrometre (micron or pound-force/square inch 0.001 millimetre (mm) 1,000 0.14504 -
Transactions )
This is a reproduction of a library book that was digitized by Google as part of an ongoing effort to preserve the information in books and make it universally accessible. https://books.google.com - - | | - - | | - - - - - - - - NORT H W E S T E R N UNIVERSITY LIBRARY E VAN STON ILL IN OIS ********** --- £ittrarm amb jistorical Stitt, o F QUEBEc. OFFICERS, 1863. PATRON, HIS EXCELLENCY VISCOUNT MONCK, GOVERNOR GENERAL, &c., &c, &c. - PRESIDENT, JOHN LANGTON. M.A. VICE PRESIDENTS, R. S. M. BOUCHETTE, LIEUT. ASHE, R. N., E. A. MEREDITH, LL.D. C. M. TATE. tEcoRDING SECRETARY,. ..........THOS. DEVINE, F. G. S. CoREEs Pos DING SECRETARY,....... ... ... W. D. CAMPBELL. Coux.cIL SEcRETARY. .E. T. FLETCHER. * CURATOR of Museux,----- . * * * * * * * * . S. STURTON. CERATOR of APPARATUS, ... ... ...G. W. WICKSTEED, Q.C. TREAs URER,-- * * * * * * * * .................T. D. HARINGTON. LIBRARIAN, - - - - - - - - " " ' ' ' ' ' ' ' ' ' . REVD. J. DOUGLAS. *------------------------ Assist ANT SECRETARY, WILLIAM COUPER, * ? 7/- 4 ~ 9, 4.77% 7 *~. 22-. ~~~. W-7 # TRANSACTIONS ) # OF THIL. # LITE RARY AND HISTORICAL # S () ('IETY  - of & QUEBEC. vol. 1.] NEW SERIES. [PART I. C O N T E N T S . PAGE. Opening Address by John Langton, Esq., M.A. President. ARr. 1.-R. S. M. Bouchette, Esq., Commissioner of Customs. | #: —Weights and Measures..... - f - - - - - - - - - - - - - - - - - - - - - l - 2,—Hon Thomas D'Arcy McGee.—On a lately discovered s MSS. of Samuel Champlain...... - - - - - - - - - - - - - - - - - . 35 . 3.—E. A. Meredith, LL.D., Vice President–Note on ; /* some Emendations (not hitherto suggested) in the t! : text of Shakespeare, with a new Explanation of an old passage... &# . - - - - - - - - - - - - - - - - - - - - - - - - - - - - 43 4.—Charles M. Tate, Esq., Vice President, Civil Engineer. –1 he Capabilities of the Harbour of Quebec.......