hand in (before the deadline). Make sure your name is on your paper if you are handing it in. For Exercise 60‚ fill in the truth table: A | B | A’ | AB | A’ AB | 0 | 0 | 1 | 0 | 1 | 0 | 1 | 1 | 0 | 1 | 1 | 0 | 0 | 0 | 0 | 1 | 1 | 0 | 1 | 1 | For Exercise 62‚ fill in the truth table: A | B | C | AB | (BC)’ | C’ | (AB + C’)’ | | (AB+C’)’ + (BC)’ | 0 | 0 | 0 | 0 | 1 |
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NATIONAL BOARD FOR HIGHER MATHEMATICS AND HOMI BHABHA CENTRE FOR SCIENCE EDUCATION TATA INSTITUTE OF FUNDAMENTAL RESEARCH Pre-REGIONAL MATHEMATICAL OLYMPIAD‚ 2013 Mumbai Region October 20‚ 2013 QUESTION PAPER SET: A • There are 20 questions in this question paper. Each question carries 5 marks. • Answer all questions. • Time allotted: 2 hours. QUESTIONS 1. What is the smallest positive integer k such that k(33 + 43 + 53 ) = an for some positive integers a and n‚ with n > 1? n √ 2. Let Sn = k=0
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Filipinos thru initiatives jointly with government agencies and reputable non-government organizations thru individual Company efforts and/or thru the Honda Foundation‚ Inc. In the area of Environmental Protection‚ Honda group partnered with the ABS-CBN Bantay Kalikasan – Save the La Mesa Watershed project‚ among others‚ by joining tree-planting activities in La Mesa Watershed since 2002. To date‚ Honda has planted 4‚ 150 seedlings in 13 hectares at
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UNSW Econ 1202/2291 Quantitative Analysis For Business and Economics Examples Covered in Lectures 2011 WARNING! 1. These examples were given as part of a Lecture. To look at them outside of their original context would be reckless. Be sure to understand these examples in the context of the lecture material. 2. Since they are Lecture examples‚ they are subject to the constraints of lectures: they do not aim to illustrate all the techniques that you are expected to master in the course. 3. Lecture
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1) B’ (2‚ 1) C’ (2‚ 7) Rule: (x‚ y) > (x 8‚ y + 4) A2C2 = sqrt(((2 (10))^2) + ((7 1)^2)) = 10 AC = sqrt(((6 (2))^2) + ((3 (3))^2)) = 10 A2C2 = AC A2B2 = sqrt(((2 (10))^2) + ((1 1)^2)) = 8 AB = sqrt(((6 (2))^2) + ((3 (3))^2)) = 8 A2B2 = AB B2C2 = sqrt(((2 (2))^2) + ((7 1)^2)) = 6 BC = sqrt(((6 6)^2) + ((3 (3))^2)) = 6 B2C2 = BC Triangle A2B2C2 = Triangle ABC by construction. Reflection A’ (4‚ 1) B’ (4‚ 6) C’ (4‚ 6) Line of reflection is x=y
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I. Introduction ‘A thing of beauty is joy forever.’ Anything that is beautiful‚ easily attract favorable attention of everyone. So beautification is indeed very important. Among many beautification concern city beautification is a common phenomena in recent days. Dhaka City Corporation as well as many other public and private organizations have joined hands together for the beautification of Dhaka city. For beautifying the city DCC has developed many water fountain sculptures and garden
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substituted for b in an equation Properties of Congruence and Equality ( and =): Reflexive: ab = ab or Symmetric: a = b → b = a or ∠A ∠B → ∠B ∠A Transitive: a = b and b = c → a = c or ∠A ∠B and ∠B ∠C → ∠A ∠C Definitions: Definition of Right Angles: ∠1 is a right angle ↔ m∠1 = 90° Definition of Perpendicular: ⟘ ↔ ∠1 is a right angle Definition of Congruent Segments: AB = BC ↔ Definition of Congruent Angles: m∠A m∠B ↔ ∠A ∠B Definition of Midpoint:
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Chapter-1: ABOUTCOMPANY 1.1 company background 1.2 management 1.3 promter&cmd 1.4 mission 1.5 vision 1.6 development 1.7 to Organisoon 1.8 to Myself 1.1 Company Background : R K Global was incorporated in year 1995 at New Delhi under the dynamic leadership of Shri Ramesh Kumar Bhagchandka‚ son of late Shri Lakhi Prasad Bhagchandka‚ a Bhagchandka group initiative. In 2007‚ R K Global shifted its registered office to Mumbai in Maharashtra. R K Global in the initial years
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Learnhive Education Pvt. Ltd. www.learnhive.com SUMMATIVE ASSESSMENT MATHS CLASS 9 Question paper: C09-MA-SA1-2013-01 Time: 3 Hrs General Instructions: A) B) All questions are compulsory. The question paper consists of 34 questions divided into four sections A‚B‚C and D. a. Section A comprises of 10 questions of 1 mark each b. Section B comprises of 5 questions of 2 marks each c. Section C comprises of 10 questions of 3 marks each d. Section D comprises 10 questions of 4 marks each Question numbers
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Derivatives II Abs MAX Abs max at if Abs MIN Abs min at if Local MAX Local max at if in some Local MIN Local min at if in some Critical Point i) Not an end-point ii) Either iii) Or First Derivative Test for Local Extrema If changes from +ve to -ve at ‚ then has local max at If changes from -ve to +ve at ‚ then has local min at If doesn’t change at ‚ then has no local extremum at First Derivative Test for Absolute Extrema If AND ‚ then has Abs MAX If AND ‚ then has Abs MIN Second
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