Bearing is always calculated from the north in a clockwise direction. Bearing is always a three digit numbers. Draw the following bearing of a) 0600 from A to B c) 2400 from P to Q b) 1100 from P to Q d) 3000 from X to Y. Answer the following questions. 1. The bearing of B from A is 0650. Find the bearing of A from B. 2. The bearing of Y from X is 1350. Find the bearing of X from Y. 3. The bearing of P from Q is 2200. Find the bearing of Q from P. 4.
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F Monday 9 June 2014 – Morning GCSE MATHEMATICS A A501/01 Unit A (Foundation Tier) * 1 2 6 8 1 0 0 9 8 0 * Candidates answer on the Question Paper. Duration: 1 hour OCR supplied materials: None Other materials required: • Scientific or graphical calculator • Geometrical instruments • Tracing paper (optional) * A 5 0 1 0 1 * INSTRUCTIONS TO CANDIDATES • • • • • • • Write your name‚ centre number and candidate number in the boxes above. Please write clearly and in capital letters. Use
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Sophie Other names Centre Number Candidate Number Edexcel GCSE Mathematics A Paper 1 (Non-Calculator) Foundation Tier Thursday 28 February 2013 – Afternoon Time: 1 hour 45 minutes Paper Reference 1MA0/1F You must have: Ruler graduated in centimetres and millimetres‚ protractor‚ pair of compasses‚ pen‚ HB pencil‚ eraser. Tracing paper may be used. Total Marks Instructions Use black ink or ball-point pen. Fill in the boxes at the top of this page with your name
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UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS International General Certificate of Secondary Education MATHEMATICS Paper 3 (Core) *058001* 0580/03 0581/03 May/June 2006 2 hours w w w e tr .X m eP e ap .c rs om Candidates answer on the Question Paper. Additional Materials: Electronic calculator Geometrical instruments Mathematical tables (optional) Tracing paper (optional) Candidate Name Centre Number Candidate Number READ THESE INSTRUCTIONS FIRST Write your Centre
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Map Scale Chapter 2 Map Scale You have read in Chapter 1 that the scale is an essential element of all types of maps. It is so important that if a network of lines and polygons does not carry a scale‚ we call it a “sketch”. Why is the scale so important ? What does it mean ? What are the different methods of showing the scale on a map? How useful is the scale in measuring the distances and the area? These are some of the questions which will be taken up in the present chapter. Glossary Denominator:
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emmanuel (ae8272) – hw07-Waves and vibrations – dickerson – (28763) This print-out should have 47 questions. Multiple-choice questions may continue on the next column or page – ﬁnd all choices before answering. 1 004 (part 4 of 6) 10.0 points What is its frequency? Correct answer: 6.1216 Hz. 001 (part 1 of 6) 10.0 points A spring with a spring constant of 50.3 N/m is attached to diﬀerent masses‚ and the system is set in motion. What is its period for a mass of 2.8 kg? 1 = 6
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hours’ week is Rs. 200. Overtimes is paid at 25% above the basic rate. In a certain week‚ he worked overtime and his total was Rs. 300. He therefore‚ worked for a total of (in hours): (1) 52 (2) 56 (3) 58 (4) 62 10. On a Rs. 10‚ 000 payment order‚ a person has choice between 3 successive discounts of 10%‚ 10% and 30% and 3 successive discounts of 40%‚ 5% and 5%. By choosing the better one he can save (in Rupees): (1) 200 (2) 255 (3) 400 (4) 433 11. Rs. 600 are divided among A‚ B‚ C so
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JPN Pahang Physics Module Form 4 Teacher’s Guide Chapter 1 : Introduction To Physics _________________________________________________________________________________________ CHAPTER 1 : INTRODUCTION TO PHYSICS 1.1 Understanding Physics PHYSICS Mechanical Energy Study of the natural phenomena and the properties of matter. Heat Energy Light Energy Wave Energy Solid Liquid Gas Matter Energy states forms Electrical Energy Nuclear Energy Chemical Energy Properties of
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1 Introduction ANSWERS TO MULTIPLE CHOICE QUESTIONS 1. Using a calculator to multiply the length by the width gives a raw answer of 6783 m 2 ‚ but this answer must be rounded to contain the same number of signiﬁcant ﬁgures as the least accurate factor in the product. The least accurate factor is the length‚ which contains either 2 or 3 signiﬁcant ﬁgures‚ depending on whether the trailing zero is signiﬁcant or is being used only to locate the decimal point. Assuming the length contains 3 signiﬁcant
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bridge‚ two of the resistors‚ R and S‚ say‚ are replaced by a one meter length of resistance wire‚ with uniform cross-sectional area fixed on a meter scale. Point D is an electrical contact that can be moved along the wire‚ thus varying the magnitudes of resistances R and S. The Carey Foster bridge is a modified form of the meter bridge in which the effective length of the wire is considerably increased by connecting a resistance in series with each end of the wire. This increases the accuracy
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只限閱卷員參閱 FOR MARKERS’ USE ONLY May 4‚ 2012 香港考試及評核局 HONG KONG EXAMINATIONS AND ASSESSMENT AUTHORITY 2012 年香港中學文憑考試 HONG KONG DIPLOMA OF SECONDARY EDUCATION EXAMINATION 2012 物理 香港中學文憑考試 試卷一乙 PHYSICS HKDSE PAPER 1B 本評卷參考乃考評局專為今年本科考試而編寫，供閱卷員參考 之用。閱卷員在完成閱卷工作後，若將本評卷參考提供其任教 會考班的本科同事參閱，本局不表反對，但須切記，在任何情 況下均不得容許本評卷參考落入學生手中。學生若索閱或求取 此等文件，閱卷員/教師應嚴詞拒絕，因學生極可能將評卷參 考視為標準答案，以致但知硬背死記，活剝生吞。這種落伍的 學習態度，既不符現代教育原則，亦有違考試著重理解能力與 運用技巧之旨。因此，本局籲請各閱卷員/教師通力合作，堅 守上述原則。 This marking scheme has been prepared by the Hong Kong
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CHAPTER 1: Introduction‚ Measurement‚ Estimating Answers to Questions 1. (a) Fundamental standards should be accessible‚ invariable‚ indestructible‚ and reproducible. A particular person’s foot would not be very accessible‚ since the person could not be at more than one place at a time. The standard would be somewhat invariable if the person were an adult‚ but even then‚ due to swelling or injury‚ the length of the standard foot could change. The standard would not be indestructible – the foot would
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Assignment 1: Using the Numeracy Core Curriculum Task 1 Identify some of the skills you could work on with Sally in order to develop her numeracy skills. You should include skills from each curriculum area (Numeracy‚ Measures Shape and Space and Handling Data). If you prefer‚ you may include a case study of your own; you will need to provide a profile of your case study and an explanation of the current skills levels and primary learning goals. Task 2 Complete the table below a) Using the progression
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FIITJEE Solutions to NTSE-2012 –Stage-I (Delhi State) (For Class X Students) Paper-2 SAT DATE OF EXAM : 18-11-2012 Time: 90 Minutes Max Marks: 90 INSTRUCTIONS TO CANDIDATES Read the following instructions carefully before you answer the question. Answers are to be given on a SEPARATE ANSWER SHEET. Use only HB Pencil. 1. Write you Roll No. very clearly (only one digit in one block) on this booklet and on the ANSWER SHEET. 2. This test consists of 90 questions of one mark
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earthquake? Based on the seismologist information‚ the earthquake is located at the Montana Wyoming border where the three circles intersect. 9.10 Using the nomogram‚ determine the Richter magnitude for the three earthquakes listed (see‚ p. 169 in the lab book). S arrival minus p arrival Amplitude Magnitude (A)
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UNITS‚ PHYSICAL QUANTITIES AND VECTORS 1 1.1. IDENTIFY: Convert units from mi to km and from km to ft. SET UP: 1 in. = 2.54 cm ‚ 1 km = 1000 m ‚ 12 in. = 1 ft ‚ 1 mi = 5280 ft . ⎛ 5280 ft ⎞⎛ 12 in. ⎞⎛ 2.54 cm ⎞⎛ 1 m ⎞⎛ 1 km ⎞ EXECUTE: (a) 1.00 mi = (1.00 mi) ⎜ ⎟⎜ ⎟⎜ ⎟⎜ 2 ⎟⎜ 3 ⎟ = 1.61 km ⎝ 1 mi ⎠⎝ 1 ft ⎠⎝ 1 in. ⎠⎝ 10 cm ⎠⎝ 10 m ⎠ 1.2. ⎛ 103 m ⎞⎛ 102 cm ⎞ ⎛ 1 in. ⎞⎛ 1 ft ⎞ 3 (b) 1.00 km = (1.00 km) ⎜ ⎟⎜ ⎟⎜ ⎟⎜ ⎟ = 3.28 × 10 ft 1 km ⎠⎝ 1 m ⎠ ⎝ 2.54 cm ⎠⎝ 12 in. ⎠ ⎝ EVALUATE: A mile is
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Laboratory Techniques and Measurements (adapted from Labpaq Version 09.1.06 by Peter Jeschofnig‚ Ph.D.) Experiment Summary You will have the opportunity to learn how to conduct measurements in mass‚ volume‚ and density using scales and common laboratory equipment. Review the safety materials and wear goggles when working with chemicals. Read the entire exercise before you begin. Take time to organize the materials you will need and set aside a safe workspace in which to complete the exercise
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PART- A : PHYSICS 1. A uniform cylinder of length L and mass M having cross - sectional area A is suspended‚ with its length vertical‚ from a fixed point by a massless spring‚ such that it is half submerged in a liquid of density σ at equilibrium position. The extension x0 of the spring when it is in equilibrium is : (1) Mg k (2) Mg LA 1 kM σ ⎛⎞ − ⎜⎟ ⎝⎠ (3) Mg LA 1 k 2M σ ⎛⎞ − ⎜⎟ ⎝⎠ (4) Mg LA 1 kM σ ⎛⎞ + ⎜⎟ ⎝⎠ (Here‚ k is spring constant) 1. (3) 0 LA Kx g mg 2 ⎛⎞ + σ = ⎜⎟ ⎝⎠ ∴ x0 =
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Complete Solutions Manual GENERAL CHEMISTRY NINTH EDITION Ebbing/Gammon David Bookin Mt. San Jacinto College Darrell D. Ebbing Wayne State University‚ Emeritus Steven D. Gammon Western Washington University HOUGHTON MIFFLIN COMPANY BOSTON NEW YORK Vice President and Executive Publisher: George Hoffman Vice President and Publisher: Charles Hartford Senior Marketing Manager: Laura McGinn Development Editor: Kate Heinle Assistant Editor: Amy Galvin Editorial Assistant: Chip
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JOURNAL OF APPLIED CLINICAL MEDICAL PHYSICS‚ VOLUME 1‚ NUMBER 3‚ SUMMER 2000 Comparison between TG-51 and TG-21: Calibration of photon and electron beams in water using cylindrical chambers S. H. Cho‚a) J. R. Lowenstein‚b) P. A. Balter‚c) N. H. Wells‚d) and W. F. Hansone) Department of Radiation Physics‚ The University of Texas M.D. Anderson Cancer Center‚ 1515 Holcombe Boulevard‚ Box 547‚ Houston‚ Texas 77030 ͑Received 31 March 2000; accepted for publication 8 June 2000͒ A new calibration
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