Standard Operating Procedure for inline Q.A‚ using Statistical Process Control charts OBJECTIVE To remove or minimize‚ cost of poor quality. SCOPE This procedure is applicable for all kind of critical points for which variable charts are being made to know about the process stability. RESPONSIBILITY 1) Q.A. Manager Q.A. Manager is responsible for allotting the critical points in a particular product to in line Q.A.’s. 2) A.Q.M. A.Q.M. is responsible for carrying out
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MM2MS3 Asymmetrical Bending Laboratory Report Date of Laboratory: Name of Student: Student ID: Summary Asymmetrical bending is bending couples acting in a plane of symmetric. If loads do not act in plane of symmetry‚ this leads to deflection in a plane perpendicular to the loading plane as well as in the loading plane. This coupling does not occur if the loading is in principal plane. The experiment was conducted to investigate the deflections of the tip of a cantilever when loaded transversely
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Briefing: Industrial management is a dynamic field of study‚ always developing and adapting to the need of the global market. Industrial management holds solutions for many problems the market offers with many tools‚ including the ’Hungarian Algorithm’. The Hungarian method is a combinatorial optimization algorithm which solves the assignment problem in polynomial time that’s anticipated later primal-dual methods. The algorithm was developed and published by Harold Kuhn in 1955‚ who gave the name
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| | (0‚ ∞)Question 8 Find the largest open interval(s) where the function is Increasing y = x4 - 18x2 + 81Answer | | (-∞‚ 0) | | | (-3‚ 0) | | | (-3‚ 3) | | | (3‚ ∞) | Question 9 S(x) = -x3 + 6x2 + 288x + 4000‚ 4 ≤ x ≤ 20 is an approximation to the number of salmon swimming upstream to spawn‚ where x represents the water temperature in degrees Celsius. Find the temperature that produces the maximum number of salmon.Answer | | 8°C | | | 20°C | | | 4°C | | | 12°C |
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MAT1581/101/3/2015 Tutorial letter 101/3/2015 Mathematics I (Engineering) MAT1581 Semesters 1 & 2 Department of Mathematical Sciences IMPORTANT INFORMATION: This tutorial letter contains important information about your module. CONTENTS Page 1 INTRODUCTION ............................................................................................................................ 4 1.1 Study Material ......................................................................................
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1. Show that the points (0‚ 0) and on the curve e(x + y) = cos (xy) have a common tangent. (Total 7 marks) 2. The curve C has equation y = . (a) Find the coordinates of the points on C at which = 0. (4) (b) The tangent to C at the point P(1‚ 2) cuts the x-axis at the point T. Determine the coordinates of T. (4) (c) The normal to C at the point P cuts the y-axis at the point N. Find the area of triangle PTN. (7) (Total 15 marks) 3. The function f is defined by f(x) =
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Business Administration Lecturer: Nguyen Minh Quan‚ PhD Dr. Nguyen Minh Quan (HCMIU-VNU) Chapter 2. Multivariable calculus Summer 2013 1 / 80 Contents 1 Functions of several variables 2 Partial derivatives 3 Maxima and minima. Optimization 4 Constrained Optimization 5 Total differentials and approximations 6 Double integrals Dr. Nguyen Minh Quan (HCMIU-VNU) Chapter 2. Multivariable calculus Summer 2013 2 / 80 Introduction Example
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ICAB Entry Criteria 1 of 2 http://www.icab.org.bd/index.php?option=com_content&view=article... Webmail Home Join Us Students What ’s New Technical Resources Members Notice Board Login search... ICAB Entry Criteria IFAC NEWS : IPSASB Publishes The Council of the Institute of Chartered Accountants of Bangladesh in its meeting held on 27 June 2011‚ approved the Criteria for International Public Sector entry into Article-ship of the Institute. Entry Criteria The auditing profession
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1. Application inreal life 2. Application of calculus in real life by ?Samiul Ehsan (131-15-2200)“Nothing takes place in the world whose meaning is not that of some maximum or minimum.” --Leonhard Euler 3. What is calculus?? Calculus originally meant “mathematics”.? Derived from the Latin “calx” (counter) – ancient Babylonians would use pebbles to represent units‚ tens‚ hundreds‚ etc‚ on a primitive abacus.? Later‚ defined as measuring varying rates of change. 4. Calculus is everywhereThe differentiation
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FM Assignment Q) Obtain daily‚ weekly and monthly closing prices of the stock given to you. Get adjusted closing prices. Daily and weekly prices should be for one financial year. Monthly prices should be for 2 years. E.g. FY 2011-2012 and FY 2010-11. Compute annualized return and risk. DATA | ANNUALIZED RETURN | ANNUALIZED RISK | Weekly | -16.952 | 36.449 | Daily | -16.241 | 39.347 | Monthly | -11.21 | 30.209 | Comparing this with a suitable peer company‚ Company | Annualized
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