Basic Manual Drafting Equipment
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Drawing & Stencilling
DRAWING & STENCILLING CHARCOAL Sharpies The artist’s and Charcoal Willow charcoal of a consistent celebrity’s choice of marker. high quality. We stock the largest size of willow Permanent on most surfaces, fade- & STENCILLING 2: DRAWING which is approx 20 mm diameter! You might and water-resistant, quick drying ink. Also available in retractable. need a Charcoal Holder [page 71]. They are incredibly useful little pens! Charcoal box qty code price Sharpie Markers code price 12 + Thin 25 sticks PAT652 £3.16 Fine Point PATS81107B £1.30 £1.16 2: XXXX Medium 25 sticks PAT651 £3.91 Retractable Fine Point PAT713862 £2.10 £1.89 Scene Painter’s 12 sticks PAT650 £5.21 Extra Thick 4 sticks PAT650ET £4.16 Metal Marker Valve action Tree Sticks [140 x approx 20 mm Ø] each PAT650TS £2.16 bullet point paint marker for Charcoal Pencils code price marking metal, glass, plastic etc. Dries in 3 minutes. White. Charcoal Pencils each PAT656 £1.89 Metal Marker code price Bullet Point PAT685 £6.39 CHALK, PENCILS & MARKERS Chalk For throwing at school children. SCALE RULES AND DRAUGHTING Scenery Scale Rule Chalk box qty code price This triangular section theatre rule 100 TOL695 £7.20 features three laser etched scales. It is made of lightweight aluminium with a black finish. Pencils The very best drawing pencils. Made in Cumbria. HB stands for Hard Black. The higher the H number, the harder the pencil and the 4 Triangular section 4 Black Anodised 4 4 ft imperial markings higher the B number, the blacker [or softer] the pencil. -
Surveying and Drawing Instruments
SURVEYING AND DRAWING INSTRUMENTS MAY \?\ 10 1917 , -;>. 1, :rks, \ C. F. CASELLA & Co., Ltd II to 15, Rochester Row, London, S.W. Telegrams: "ESCUTCHEON. LONDON." Telephone : Westminster 5599. 1911. List No. 330. RECENT AWARDS Franco-British Exhibition, London, 1908 GRAND PRIZE AND DIPLOMA OF HONOUR. Japan-British Exhibition, London, 1910 DIPLOMA. Engineering Exhibition, Allahabad, 1910 GOLD MEDAL. SURVEYING AND DRAWING INSTRUMENTS - . V &*>%$> ^ .f C. F. CASELLA & Co., Ltd MAKERS OF SURVEYING, METEOROLOGICAL & OTHER SCIENTIFIC INSTRUMENTS TO The Admiralty, Ordnance, Office of Works and other Home Departments, and to the Indian, Canadian and all Foreign Governments. II to 15, Rochester Row, Victoria Street, London, S.W. 1911 Established 1810. LIST No. 330. This List cancels previous issues and is subject to alteration with out notice. The prices are for delivery in London, packing extra. New customers are requested to send remittance with order or to furnish the usual references. C. F. CAS ELL A & CO., LTD. Y-THEODOLITES (1) 3-inch Y-Theodolite, divided on silver, with verniers to i minute with rack achromatic reading ; adjustment, telescope, erect and inverting eye-pieces, tangent screw and clamp adjustments, compass, cross levels, three screws and locking plate or parallel plates, etc., etc., in mahogany case, with tripod stand, complete 19 10 Weight of instrument, case and stand, about 14 Ibs. (6-4 kilos). (2) 4-inch Do., with all improvements, as above, to i minute... 22 (3) 5-inch Do., ... 24 (4) 6-inch Do., 20 seconds 27 (6 inch, to 10 seconds, 403. extra.) Larger sizes and special patterns made to order. -
Standard Scales SERIES 182 — Made of Low-Expansion Glass
Standard Scales SERIES 182 — Made of Low-Expansion Glass FEATURES • High-precision glass scales manufactured under Mitutoyo’s leading-edge Linear Scale 182-502-50 production technology. Technical Data • High accuracy is guaranteed to be used as Accuracy (at 20°C): (0.5+L/1000)µm, a standard for calibrating graduated scales. L = Measured length (mm) Glass material: Low expansion glass Thermal expansion coefficient: 8x10-8/K Graduation: 1mm 182-501-50 Graduation thickness: 4µm Mass: 0.75kg (250mm), 1.8kg (500mm) DIMENSIONS SPECIFICATIONS Unit: mm Metric À>`Õ>Ì ,>}i / £ Range Order No. L W T 250mm 182-501-50 280mm 20mm 10mm { 7 250mm 182-501-60* 280mm 20mm 10mm Ó À>`Õ>ÌÊÌ ViÃÃ\Ê{ 500mm 182-502-50 530mm 30mm 20mm x }iÌÊ>ÀÊÌ ViÃÃ\ÊÓä 500mm 182-502-60* 530mm 30mm 20mm *with English JCSS certificate. Working Standard Scales SERIES 182 FEATURES 182-525-10 • High-precision glass scales 182-523-10 manufactured under Mitutoyo’s leading-edge linear scale 182-522-10 Technical Data production technology. Accuracy (at 20°C): (1.5+2L/1000)µm, • Ideal for checking magnification 182-513-10 L = Measured length (mm) accuracy of profile projectors Glass material: Sodium glass Thermal expansion coefficient: 8.5x10-6/K and microscopes, and the table Graduation: 0.1mm (thickness: 20µm) feeding accuracy of measuring 0.5mm (thickness: 50µm) equipment. 1mm (thickness: 100µm) DIMENSIONS £ä Unit: mm À>`Õ>Ì £ ä°£Ê}À>`Õ>Ì ,i}i Ó°Ç ä°£Ê}À>`Õ>Ì SPECIFICATIONS Ó°x Metric ΰx ÓÓ x Range Order No. -
Caliper Abuse for Beginners a Guide to Quick and Accurate Layout Using Digital Calipers
Caliper Abuse for Beginners A Guide to Quick and Accurate Layout Using Digital Calipers charles z guan productions 21 Mar 2010 In your 2.007 kit, you have been provided with a set of 6” (150mm) digital calipers. You should use these not only for measuring and ascertaining dimensions of parts, but for accurate positioning of holes and other features when manually fabricating a part. Marking out feature positions and part dimensions using a standard ruler is often the first choice for students unfamiliar with engineering tools. This method yields marginal results and usually results in parts which need filing, sanding, or other “one-off” fitting. This document is intended to exposit a fairly common but usually unspoken shortcut that balances time spent laying out a part for fabrication with reasonably accurate results. We will be using a 3 x 1” aluminum box extrusion as the example workpiece. Let's say that we wanted to drill a hole that is 0.975” above the bottom edge of this piece and 1.150” from the right edge. Neither dimension is a common fraction, nor a demarcation found on most rulers. How would we drill such a hole on the drill press? Here, I have set the caliper to 0.975”, after making sure it is properly zeroed. Use the knurled knob to physically lock the caliper to a reading. These calipers have a resolution of 0.0005”. However, this last digit is extremely uncertain. Treat your dimensions as if Calipers are magnetic and can they only have 3 digits attract dirt and grit. -
MICHIGAN STATE COLLEGE Paul W
A STUDY OF RECENT DEVELOPMENTS AND INVENTIONS IN ENGINEERING INSTRUMENTS Thai: for III. Dean. of I. S. MICHIGAN STATE COLLEGE Paul W. Hoynigor I948 This]: _ C./ SUPP! '3' Nagy NIH: LJWIHL WA KOF BOOK A STUDY OF RECENT DEVELOPMENTS AND INVENTIONS IN ENGINEERING’INSIRUMENTS A Thesis Submitted to The Faculty of MICHIGAN‘STATE COLLEGE OF AGRICULTURE AND.APPLIED SCIENCE by Paul W. Heyniger Candidate for the Degree of Batchelor of Science June 1948 \. HE-UI: PREFACE This Thesis is submitted to the faculty of Michigan State College as one of the requirements for a B. S. De- gree in Civil Engineering.' At this time,I Iish to express my appreciation to c. M. Cade, Professor of Civil Engineering at Michigan State Collegeafor his assistance throughout the course and to the manufacturers,vhose products are represented, for their help by freely giving of the data used in this paper. In preparing the laterial used in this thesis, it was the authors at: to point out new develop-ants on existing instruments and recent inventions or engineer- ing equipment used principally by the Civil Engineer. 20 6052 TAEEE OF CONTENTS Chapter One Page Introduction B. Drafting Equipment ----------------------- 13 Chapter Two Telescopic Inprovenents A. Glass Reticles .......................... -32 B. Coated Lenses .......................... --J.B Chapter three The Tilting Level- ............................ -33 Chapter rear The First One-Second.Anerican Optical 28 “00d011 ‘6- -------------------------- e- --------- Chapter rive Chapter Six The Latest Type Altineter ----- - ................ 5.5 TABLE OF CONTENTS , Chapter Seven Page The Most Recent Drafting Machine ........... -39.--- Chapter Eight Chapter Nine SmOnnB By Radar ....... - ------------------ In”.-- Chapter Ten Conclusion ------------ - ----- -. -
FIELD EXTENSIONS and the CLASSICAL COMPASS and STRAIGHT-EDGE CONSTRUCTIONS 1. Introduction to the Classical Geometric Problems 1
FIELD EXTENSIONS AND THE CLASSICAL COMPASS AND STRAIGHT-EDGE CONSTRUCTIONS WINSTON GAO Abstract. This paper will introduce the reader to field extensions at a rudi- mentary level and then pursue the subject further by looking to its applications in a discussion of some constructibility issues in the classical straight-edge and compass problems. Field extensions, especially their degrees are explored at an introductory level. Properties of minimal polynomials are discussed to this end. The paper ends with geometric problems and the construction of polygons which have their proofs in the roots of field theory. Contents 1. introduction to the classical geometric problems 1 2. fields, field extensions, and preliminaries 2 3. geometric problems 5 4. constructing regular polygons 8 Acknowledgments 9 References 9 1. Introduction to the Classical Geometric Problems One very important and interesting set of problems within classical Euclidean ge- ometry is the set of compass and straight-edge questions. Basically, these questions deal with what is and is not constructible with only an idealized ruler and compass. The ruler has no markings (hence technically a straight-edge) has infinite length, and zero width. The compass can be extended to infinite distance and is assumed to collapse when lifted from the paper (a restriction that we shall see is irrelevant). Given these, we then study the set of constructible elements. However, while it is interesting to note what kinds objects we can create, it is far less straight forward to show that certain objects are impossible to create with these tools. Three famous problems that we will investigate will be the squaring the circle, doubling the cube, and trisecting an angle. -
Drafting Machines and Parts Threof from Japan
DRAFTING MACHINES AND PARTS THEREOF FROM JAPAN Determination of the Commission in Investigation No. 731-T A-432 (Final} Under the Tariff Act of 1930, Together With the Information Obtained in the Investigation USITC PUBLICATION 2247 DECEMBER 1989 United States International Trade Commission Washington, DC 20436 UNITED STATES INTERNATIONAL TRADE COMMISSION COMMISSIONERS Anne E. Brunsdale, Chairman Ronald A. Cass, Vice Chairman Alfred E. Eckes Seeley G. Lodwick David B. Rohr Don E. Newquist Staff assigned: Elizabeth Haines, Investigator Catherine DeFilippo, Economist Marshall Wade, Financial Analyst Ruben Moller, Industry Analyst William Kane, Attorney George Deyman, Supervisory Investigator Address all communications to Kenneth R. Mason, Secretary to the Commission United States International Trade Commission Washington, DC 20436 CONTENTS Determination and Views of the Commission: Determination ..........•........... ~. .... 1 Views of the Conunission •••••••••••••.•••• ............. 3 Views of Chairman Anne E. Brunsdale •••••• . • . .. .. ... .. ... 21 Additional Views of Vice Chairman Ronald A. Cass •••• ....... • _35 Additional Views of Conunissioner Eckes ••••• .. • ......... ............ 67 Information obtained in the investigation: Introduction •••••• .................. ·• ........ A-1 Background ••••••••• ..... •· .. A-2 Nature and extent of sales at LTFV •••• .............. ............ A"."'2 The product: Description and uses .••••••••••• . .. ............. A-3 Track drafting machine •••••••. .. .. ..... ...... A-3 Band-and-pulley -
Schut for Precision
Schut for Precision Protractors / Clinometers / Spirit levels Accuracy of clinometers/spirit levels according DIN 877 Graduation Flatness (µm) µm/m " (L = length in mm) ≤ 50 ≤ 10 4 + L / 250 > 50 - 200 > 10 - 40 8 + L / 125 L > 200 > 40 16 + / 60 C08.001.EN-dealer.20110825 © 2011, Schut Geometrische Meettechniek bv 181 Measuring instruments and systems 2011/2012-D Schut.com Schut for Precision PROTRACTORS Universal digital bevel protractor This digital bevel protractor displays both decimal degrees and degrees-minutes-seconds at the same time. Measuring range: ± 360 mm. Reversible measuring direction. Resolution: 0.008° and 30". Fine adjustment. Accuracy: ± 0.08° or ± 5'. Delivery in a case with three blades (150, 200 Mode: 0 - 90°, 0 - 180° or 0 - 360°. and 300 mm), a square and an acute angle On/off switch. attachment. Reset/preset. Power supply: 1 battery type CR2032. Item No. Description Price 907.885 Bevel protractor Option: 495.157 Spare battery Single blades Item No. Blade length/mm Price 909.380 150 909.381 200 909.382 300 909.383 500 909.384 600 909.385 800 C08.302.EN-dealer.20110825 © 2011, Schut Geometrische Meettechniek bv 182 Measuring instruments and systems 2011/2012-D Schut.com Schut for Precision PROTRACTORS Universal digital bevel protractor This stainless steel, digital bevel protractor is Item No. Description Price available with blades from 150 to 1000 mm. The blades and all the measuring faces are hardened. 855.820 Bevel protractor Measuring range: ± 360°. Options: Resolution: 1', or decimal 0.01°. 495.157 Spare battery Accuracy: ± 2'. 905.409 Data cable 2 m Repeatability: 1'. -
6. Determination of Height and Distance: Theodolite
Geography (H), UG, 2nd Sem CC-04-TH: Thematic Cartography 6. Determination of Height and Distance: Theodolite What is Theodolite? A Theodolite is a measuring instrument used to measure the horizontal and vertical angles are determined with great precision. Theodolite is more precise than magnetic compass. Magnetic compass measures the angle up to as accuracy of 30’. Anyhow a vernier theodolite measures the angles up to and accuracy of 10’’, 20”. It is of either transit or non- transit type. In Transit theodolites the telescope can rotate in a complete circle in the vertical plane while Non-transit theodolites are those in which the telescope can rotate only in a semicircle in the vertical plane. Types of Theodolite A Transit Theodolite Non transit Theodolite B Vernier Theodolite Micrometer Theodolite A I. Transit Theodolite: a theodolite is called transit theodolite when its telescope can be transited i.e. revolved through a complete revolution about its horizontal axis in the vertical plane. II. Non transit Theodolite: the telescope cannot be transited. They are inferior in utility and have now become obsolete. Kaberi Murmu B I. Vernier Theodolite: For reading the graduated circle if verniers are used, the theodolite is called a vernier theodolit. II. Whereas, if a micrometer is provided to read the graduated circle the same is called as a Micrometer Theodolite. Vernier type theodolites are commonly used. Uses of Theodolite Theodolite uses for many purposes, but mainly it is used for measuring angles, scaling points of constructional works. For example, to determine highway points, huge buildings’ escalating edges theodolites are used. -
Basic Drawing Equipment Worksheet
Drawing Equipment Technical drawings, graphic images and sketches can be created using a variety of instruments, ranging from traditional tools such as pencils, compasses, rulers and a variety of triangles as well as by computer. Drawing tools are used to make accurate and legible drawings and models. Whilst the computer can be used for most drawing and modeling requirements today, traditional drawing instruments such as those mentioned above are still important very important, particularly for freehand sketching and experimenting with shapes and lines. When drawing, sketching or attempting basic graphics work the pieces of equipment shown below are very useful and often essential. A protractor is used to measure angles. A typical protractor is a semi- circular piece of plastic with 180 degrees printed around its curve. This piece of equipment is not only used in graphics for constructing accurate drawings but is also used in subjects like Mathematics. Also available for graphics is a full circle protractor which can be used to accurately measure angles greater than 180 degrees. A Mechanical pencil (sometimes known as a clutch pencil or refillable pencil) are used in drawings such as Orthogonal or Isometric drawings as they provide a very constant line thickness. The pencils come in a number of line thicknesses with the more common being 0.35, 0.5, and 0.7. These pencils can be very expensive as are the refills. A compass (or pair of compasses) is a technical drawing instrument that can be used for drawing circles or arcs. As dividers, they can also be used as tools to measure distances, in particular on maps. -
Surprising Constructions with Straightedge and Compass
Surprising Constructions with Straightedge and Compass Moti Ben-Ari http://www.weizmann.ac.il/sci-tea/benari/ Version 1.0.0 February 11, 2019 c 2019 by Moti Ben-Ari. This work is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License. To view a copy of this license, visit http://creativecommons.org/licenses/by-sa/3.0/ or send a letter to Creative Commons, 444 Castro Street, Suite 900, Mountain View, California, 94041, USA. Contents Introduction 5 1 Help, My Compass Collapsed! 7 2 How to Trisect an Angle (If You Are Willing to Cheat) 13 3 How to (Almost) Square a Circle 17 4 A Compass is Sufficient 25 5 A Straightedge (with Something Extra) is Sufficient 37 6 Are Triangles with the Equal Area and Perimeter Congruent? 47 3 4 Introduction I don’t remember when I first saw the article by Godfried Toussaint [7] on the “collapsing compass,” but it make a deep impression on me. It never occurred to me that the modern compass is not the one that Euclid wrote about. In this document, I present the collapsing compass and other surprising geometric constructions. The mathematics used is no more advanced than secondary-school mathematics, but some of the proofs are rather intricate and demand a willingness to deal with complex constructions and long proofs. The chapters are ordered in ascending levels of difficult (according to my evaluation). The collapsing compass Euclid showed that every construction that can be done using a compass with fixed legs can be done using a collapsing compass, which is a compass that cannot maintain the distance between its legs. -
Ruler and Compass Constructions and Abstract Algebra
Ruler and Compass Constructions and Abstract Algebra Introduction Around 300 BC, Euclid wrote a series of 13 books on geometry and number theory. These books are collectively called the Elements and are some of the most famous books ever written about any subject. In the Elements, Euclid described several “ruler and compass” constructions. By ruler, we mean a straightedge with no marks at all (so it does not look like the rulers with centimeters or inches that you get at the store). The ruler allows you to draw the (unique) line between two (distinct) given points. The compass allows you to draw a circle with a given point as its center and with radius equal to the distance between two given points. But there are three famous constructions that the Greeks could not perform using ruler and compass: • Doubling the cube: constructing a cube having twice the volume of a given cube. • Trisecting the angle: constructing an angle 1/3 the measure of a given angle. • Squaring the circle: constructing a square with area equal to that of a given circle. The Greeks were able to construct several regular polygons, but another famous problem was also beyond their reach: • Determine which regular polygons are constructible with ruler and compass. These famous problems were open (unsolved) for 2000 years! Thanks to the modern tools of abstract algebra, we now know the solutions: • It is impossible to double the cube, trisect the angle, or square the circle using only ruler (straightedge) and compass. • We also know precisely which regular polygons can be constructed and which ones cannot.