UNITS of WEIGHT and MEASURE International (Metric) and U.S
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Rules Relative to the Circle
RULES RELATIVE TO THE CIRCLE TO FIND DIAMETER I Multiply circumference by 0.3183. I Or divide circumference by 3.1416. TO FIND CIRCUMFERENCE I Multiply diameter by 3.1416. I Or divide diameter by 0.3183. TO FIND RADIUS I Multiply circumference by 0.15915. I Or divide circumference by 6.28318. TO FIND SIDE OF AN I Multiply diameter by 0.7071. INSCRIBED SQUARE I Or multiply circumference by 0.2251. I Or divide circumference by 4.4428. TO FIND SIDE OF AN I Multiply diameter by 0.8862. EQUAL SQUARE I Or divide diameter by 1.1284. I Or multiply circumference by 0.2821. I Or divide circumference by 3.545. SQUARE I A side multiplied by 1.1442 equals diameter of its circumscribing circle. I A side multiplied by 4.443 equals circumference of its circumscribing circle. I A side multiplied by 1.128 equals diameter of an equal circle. I Square inches multiplied by 1.273 equals circle inches of an equal circle. TO FIND THE AREA OF I Multiply circumference by 1/4 of the diameter. A CIRCLE I Or multiply the square of diameter by 0.7854. I Or multiply the square of circumference by 0.07958. I Or multiply the square of 1/2 diameter by 3.1416. TO FIND THE SURFACE I Multiply the diameter by the circumference. OF A SPHERE OR GLOBE I Or multiply the square of diameter by 3.1416. I Or multiply four times the square of radius by 3.1416. I To find cubic inches in a globe multiply cube of diameter by 0.5236. -
The American Elevator and Grain Trade
— — Entered as second-class matter June 26, 1885, at the Post Office at Chicago, Illinois, tinder Act of March 3rd, 1879. A MONTHLY JOURNAL DEVOTED TO THE ELEVATOR AND GRAIN INTERESTS. PUBLISHED BY ONE DOLLAR PER ANNUM. Vol XXVIII. CHICAGO, ILLINOIS, DECEMBER 15, 1909. No. 6-. MITCHELL BROS. & CO. f j SINGLE COPIES, TEN CENTS. THERE ARE MORE ^^S-A" BELT CONVEYORS Cartons Control the Oat Crop With their REGENERATED stocks of PEDIGREE oats. IN USE in this country than any other make. We are the largest manu- Would You Like To Know? facturers of this class of machinery. We have the most complete How we do this and produce maximum yields and up-to-date line of patterns. If you want Belt Conveyors see us. each season Something new about oats The reason for poor yields year after year— Stephens-Adamsoit Mfg. Co. HOW WE BREED' OATS Manufacturers of Conveying and We Can Tell You How Transmission Machinery Mr. Elevator Man, drop us a card saying, "Tell me how?" ThisTOll cost you a postage stamp, The information is worth dollars to you. MAIN OFFICE AND WORKS, AURORA, ILL. HEW YORK OFFICE— 50 Church St. CHICAGO OFFICE—First National Bank Bldg. Garton-Gooper Seed Co., 64w.iiihoisst„ Chicago, III, To those interested in Oats Bleaching—Let us tell you about our I We have the most successful and practical system in use. Those contemplating installing a bleaching or purifying system should write us. SKILLIN & RICHARDS MFG. CO., CHICAGO The Engine for the Grain Elevalor' CARGILL ELEVATOR Don't Experiment COMPANY Get a Certainty, Gas Engine Superiority IS PROVEN BY A RECORD OF TWENTY-ONE YEARS WE ARE THE LARGEST GASOUNE ENGINE BUILDERS IN THE WORLD Send for FOGS CATALOGUE No. -
Varying Constants, Gravitation and Cosmology
Varying constants, Gravitation and Cosmology Jean-Philippe Uzan Institut d’Astrophysique de Paris, UMR-7095 du CNRS, Universit´ePierre et Marie Curie, 98 bis bd Arago, 75014 Paris (France) and Department of Mathematics and Applied Mathematics, Cape Town University, Rondebosch 7701 (South Africa) and National Institute for Theoretical Physics (NITheP), Stellenbosch 7600 (South Africa). email: [email protected] http//www2.iap.fr/users/uzan/ September 29, 2010 Abstract Fundamental constants are a cornerstone of our physical laws. Any constant varying in space and/or time would reflect the existence of an almost massless field that couples to mat- ter. This will induce a violation of the universality of free fall. It is thus of utmost importance for our understanding of gravity and of the domain of validity of general relativity to test for their constancy. We thus detail the relations between the constants, the tests of the local posi- tion invariance and of the universality of free fall. We then review the main experimental and observational constraints that have been obtained from atomic clocks, the Oklo phenomenon, Solar system observations, meteorites dating, quasar absorption spectra, stellar physics, pul- sar timing, the cosmic microwave background and big bang nucleosynthesis. At each step we arXiv:1009.5514v1 [astro-ph.CO] 28 Sep 2010 describe the basics of each system, its dependence with respect to the constants, the known systematic effects and the most recent constraints that have been obtained. We then describe the main theoretical frameworks in which the low-energy constants may actually be varying and we focus on the unification mechanisms and the relations between the variation of differ- ent constants. -
American and BRITISH UNITS of Measurement to SI UNITS
AMERICAN AND BRITISH UNITS OF MEASUREMENT TO SI UNITS UNIT & ABBREVIATION SI UNITS CONVERSION* UNIT & ABBREVIATION SI UNITS CONVERSION* UNITS OF LENGTH UNITS OF MASS 1 inch = 40 lines in 2.54 cm 0.393701 1 grain gr 64.7989 mg 0.0154324 1 mil 25.4 µm 0.03937 1 dram dr 1.77185 g 0.564383 1 line 0.635 mm 1.57480 1 ounce = 16 drams oz 28.3495 g 0.0352739 1 foot = 12 in = 3 hands ft 30.48 cm 0.0328084 1 pound = 16 oz lb 0.453592 kg 2.204622 1 yard = 3 feet = 4 spans yd 0.9144 m 1.09361 1 quarter = 28 lb 12.7006 kg 0.078737 1 fathom = 2 yd fath 1.8288 m 0.546807 1 hundredweight = 112 lb cwt 50.8024 kg 0.0196841 1 rod (perch, pole) rd 5.0292 m 0.198839 1 long hundredweight l cwt 50.8024 kg 0.0196841 1 chain = 100 links ch 20.1168 m 0.0497097 1 short hundredweight sh cwt 45.3592 kg 0.0220462 1 furlong = 220 yd fur 0.201168 km 4.97097 1 ton = 1 long ton tn, l tn 1.016047 t 0.984206 1 mile (Land Mile) mi 1.60934 km 0.62137 1 short ton = 2000 lb sh tn 0.907185 t 1.102311 1 nautical mile (intl.) n mi, NM 1.852 km 0.539957 1 knot (Knoten) kn 1.852 km/h 0.539957 UNITS OF FORCE 1 pound-weight lb wt 4.448221 N 0.2248089 UNITS OF AREA 1 pound-force LB, lbf 4.448221 N 0.2248089 1 square inch sq in 6.4516 cm2 0.155000 1 poundal pdl 0.138255 N 7.23301 1 circular inch 5.0671 cm2 0.197352 1 kilogram-force kgf, kgp 9.80665 N 0.1019716 1 square foot = 144 sq in sq ft 929.03 cm2 1.0764 x 10-4 1 short ton-weight sh tn wt 8.896444 kN 0.1124045 1 square yard = 9 sq ft sq yd 0.83613 m2 1.19599 1 long ton-weight l tn wt 9.964015 kN 0.1003611 1 acre = 4 roods 4046.8 -
Guide for Labeling Consumer Package by Weight, Volume, Count, Or Measure (Length, Area Or Thickness)
NIST Special Publication 1020 Guide for Labeling Consumer Package by Weight, Volume, Count, or Measure (length, area or thickness) Editors: David Sefcik Lisa Warfield This publication is available free of charge from: https://doi.org/10.6028/NIST.SP.1020 NIST Special Publication 1020 Guide for Labeling Consumer Package by Weight, Volume, Count, or Measure (length, area or thickness) Editors: David Sefcik Lisa Warfield Dr. Douglas Olson, Chief Office of Weights and Measures Physical Measurement Laboratory This publication is available free of charge from: https://doi.org/10.6028/NIST.SP.1020 June 2020 NIST SP 1020 supersedes all previous editions U.S. Department of Commerce Wilbur L. Ross, Jr., Secretary National Institute of Standards and Technology Walter Copan, NIST Director and Undersecretary of Commerce for Standards and Technology Certain commercial entities, equipment, or materials may be identified in this document in order to describe an experimental procedure or concept adequately. Such identification is not intended to imply recommendation or endorsement by the National Institute of Standards and Technology, nor is it intended to imply that the entities, materials, or equipment are necessarily the best available for the purpose. National Institute of Standards and Technology Special Publication 1020 Natl. Inst. Stand. Technol. Spec. Publ. 1020, 40 pages (June 2020) This publication is available free of charge from: https://doi.org/10.6028/NIST.SP.1020 Foreword This document, “Guide for Labeling Consumer Packages by Weight, Volume, Count, or Measure (length, area, or thickness),” is based on the Uniform Packaging and Labeling Regulation (UPLR) in National Institute of Standards and Technology Handbook 130, “Uniform Laws and Regulation in the Areas of Legal Metrology and Fuel Quality.” It provides a summary of labeling requirements for consumer products and commodities sold by weight, volume, count, or measure. -
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. -
An Atomic Physics Perspective on the New Kilogram Defined by Planck's Constant
An atomic physics perspective on the new kilogram defined by Planck’s constant (Wolfgang Ketterle and Alan O. Jamison, MIT) (Manuscript submitted to Physics Today) On May 20, the kilogram will no longer be defined by the artefact in Paris, but through the definition1 of Planck’s constant h=6.626 070 15*10-34 kg m2/s. This is the result of advances in metrology: The best two measurements of h, the Watt balance and the silicon spheres, have now reached an accuracy similar to the mass drift of the ur-kilogram in Paris over 130 years. At this point, the General Conference on Weights and Measures decided to use the precisely measured numerical value of h as the definition of h, which then defines the unit of the kilogram. But how can we now explain in simple terms what exactly one kilogram is? How do fixed numerical values of h, the speed of light c and the Cs hyperfine frequency νCs define the kilogram? In this article we give a simple conceptual picture of the new kilogram and relate it to the practical realizations of the kilogram. A similar change occurred in 1983 for the definition of the meter when the speed of light was defined to be 299 792 458 m/s. Since the second was the time required for 9 192 631 770 oscillations of hyperfine radiation from a cesium atom, defining the speed of light defined the meter as the distance travelled by light in 1/9192631770 of a second, or equivalently, as 9192631770/299792458 times the wavelength of the cesium hyperfine radiation. -
Lesson 1: Length English Vs
Lesson 1: Length English vs. Metric Units Which is longer? A. 1 mile or 1 kilometer B. 1 yard or 1 meter C. 1 inch or 1 centimeter English vs. Metric Units Which is longer? A. 1 mile or 1 kilometer 1 mile B. 1 yard or 1 meter C. 1 inch or 1 centimeter 1.6 kilometers English vs. Metric Units Which is longer? A. 1 mile or 1 kilometer 1 mile B. 1 yard or 1 meter C. 1 inch or 1 centimeter 1.6 kilometers 1 yard = 0.9444 meters English vs. Metric Units Which is longer? A. 1 mile or 1 kilometer 1 mile B. 1 yard or 1 meter C. 1 inch or 1 centimeter 1.6 kilometers 1 inch = 2.54 centimeters 1 yard = 0.9444 meters Metric Units The basic unit of length in the metric system in the meter and is represented by a lowercase m. Standard: The distance traveled by light in absolute vacuum in 1∕299,792,458 of a second. Metric Units 1 Kilometer (km) = 1000 meters 1 Meter = 100 Centimeters (cm) 1 Meter = 1000 Millimeters (mm) Which is larger? A. 1 meter or 105 centimeters C. 12 centimeters or 102 millimeters B. 4 kilometers or 4400 meters D. 1200 millimeters or 1 meter Measuring Length How many millimeters are in 1 centimeter? 1 centimeter = 10 millimeters What is the length of the line in centimeters? _______cm What is the length of the line in millimeters? _______mm What is the length of the line to the nearest centimeter? ________cm HINT: Round to the nearest centimeter – no decimals. -
Hp Calculators
hp calculators HP 9s Solving Problems Involving Unit Conversions Metric Units and Imperial Units Unit Conversions on the HP 9s Practice Working Problems Involving Conversions hp calculators HP 9s Solving Problems Involving Unit Conversions Metric units and Imperial units In the Longman Mathematics Handbook (York Press, 1990) the unit is defined as a conventional quantity that is used as a basis for mensuration, which is the study of giving numbers to quantities, that is to say, the act of measuring. There are two major system of units, namely the SI system (Système International d’Unités) and Imperial units. The latter are based on the pound and the yard, and, despite being replaced by the SI system, are still used in Britain and in the USA (with some differences). On the other hand, the SI system is a system based on these seven basic units: kilograms, meters, seconds, amperes, kelvins, moles and candelas. It is often referred to as the metric system, even though the SI system replaced this former system based on the meter and the gram. Metric units are therefore those based on the meter or belonging to a system of units that is based on the meter. Unit conversion is the change between two measurements of the same quantity in different units, and this task plays a lead role in science and engineering. Unit conversions on the HP 9s The HP 9s provides six functions for converting to and from metric units, namely in↔cm (~Ì), gal↔l (~Í), ºF↔ºC (~É), lb↔kg (~Ê), mmHg↔kpa (~Ë) and oz↔g (~Ý). -
Weights and Measures Standards of the United States: a Brief History
1 .0 11 8 1.25 1.4 I 6_ DOCUMENT RESUME ED 142 418 SE 022 719 AUTHOE Judson, Lewis V. TITLE Weights and Measures Standards of the United States: A Brief History. Updated Edition. INSTITUTION National Bureau of Standards (DOC) ,Washington, D.C. REPORT NO NBS-SP-447 PUB DATE Mar 76 NOTE 42p.; Contains occasional small print; Photographs may not reproduce well AVAILABLE FROM Superintendent of Documents, U.S. Government Printing Office, Washington, D.C. 20402 (Stock Number 003-0O3-01654-3, $1.00) EDRS PRICE MF-$0.83 HC-$2.06 Plus Postage. DESCRIPTORS Government Publications; History; *Mathematics Education; *Measurement; *Metric System; *Science History; *Standards ABSTRACT This document was published by the National Bureau of Standards to meet the current demand for information on the history of weights and measures in the United States. It includes an illustrated discussion of this history through 1962 followed by an addendum covering the period 1963-1975. Appendices provide a bibliography and photographic copies of eight documents important to the development of official standards of measurement. (SD) *********************************************************************** Documents acquired by ERIC include many informal unpublished * materials not available from other sources. ERIC makes every effort * * -to obtain the best copy available. Nevertheless, items of marginal * * reproducibility are often encountered and this affects the quality * * of the microfiche and hardcopy reproductions ERIC makes available * via the ERIC Document Reproduction Service (EDRS). EDRS is not * responsible for the quality of the original document. Reproductions * * supplied by EDRS are the best that can be made from the original. *********************************************************************** U.S. DEPARTMENT OF HEALTH. -
Math Assessment 5.0A
Math Assessment 5.0A . Name:_______________________________Date: 1. Solve. 2. Solve. 3 x (6 +1) = [8 x (10 - 3)] * 12= a. iq a. 68 b. 21 b. 80 c. 10 c. 152 d. 16 d. 02 3. Solve. H. Add parentheses to make {[5 * (2 x 3)] x (3 x 6)}= the statement true. 8 x 10 + 5 = 120 a. 378 b. 108 a (8) x 10 * 5 c. 201 b. (8x0) *5 d. 388 c. 8 x (10 + 5) d. The statement is already true. 5. Compare 36 - (3 + 6) and 6. How do parentheses in an 36 - 3 ♦ 6. equation affect the answer? viam Assessmem 5.0A .2 N am e-_____________________ ___________ Date: 1. Choose the words that 2. Choose the numerical match the numerical expression that matches expression. (3 +13) x 2 the words. Add 6 and 6. then divide b y 2. a. Add three and thirteen multiplied by two. a. 6 + 6 * 2 b. Add three and thirteen, b. (6 *6) *2 then multiply by two. c. 2 * 6 + 6 c. Add three and thirteen, d. 2 * (6 + 6) then add two. 3. Choose the numerical H. Choose the words that expression that matches match the numerical the words. Multiply the sum expression. IHH * 12 o f 3 and 2 by the sum o f 5 and i a. 12 divided by IHH a. 3 x 2 + 5 x 1 b. Divide IHH by 12 b. 3 + 2 + 5 +1 c. IHH multiplied by 12 c. (3 + 2) x (5 +1) d. Divide 12 by IHH d. -
Guide for the Use of the International System of Units (SI)
Guide for the Use of the International System of Units (SI) m kg s cd SI mol K A NIST Special Publication 811 2008 Edition Ambler Thompson and Barry N. Taylor NIST Special Publication 811 2008 Edition Guide for the Use of the International System of Units (SI) Ambler Thompson Technology Services and Barry N. Taylor Physics Laboratory National Institute of Standards and Technology Gaithersburg, MD 20899 (Supersedes NIST Special Publication 811, 1995 Edition, April 1995) March 2008 U.S. Department of Commerce Carlos M. Gutierrez, Secretary National Institute of Standards and Technology James M. Turner, Acting Director National Institute of Standards and Technology Special Publication 811, 2008 Edition (Supersedes NIST Special Publication 811, April 1995 Edition) Natl. Inst. Stand. Technol. Spec. Publ. 811, 2008 Ed., 85 pages (March 2008; 2nd printing November 2008) CODEN: NSPUE3 Note on 2nd printing: This 2nd printing dated November 2008 of NIST SP811 corrects a number of minor typographical errors present in the 1st printing dated March 2008. Guide for the Use of the International System of Units (SI) Preface The International System of Units, universally abbreviated SI (from the French Le Système International d’Unités), is the modern metric system of measurement. Long the dominant measurement system used in science, the SI is becoming the dominant measurement system used in international commerce. The Omnibus Trade and Competitiveness Act of August 1988 [Public Law (PL) 100-418] changed the name of the National Bureau of Standards (NBS) to the National Institute of Standards and Technology (NIST) and gave to NIST the added task of helping U.S.