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    Maths Question Paper Cbse

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    1. If a line y = x + 1 is a tangent to the curve y2= 4x ‚find the point the of contact ? 2. Find the point on the curve y = 2x2– 6x – 4 at which the tangent is parallel to the x – axis 3. Find the slope of tangent for y = tan x + sec x at x = π/4 4. Show that the function f(x) == x3– 6x2 +12x -99 is increasing for all x. 5. Find the maximum and minimum values‚ if any of 6. For the curve y = 3x² + 4x‚ find the slope of the tangent to the curve at the point x = -2. 7. Find

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    UNIVERSITY OF CALCUTTA SYLLABI FOR THREE-YEAR B.A. HONOURS & GENERAL COURSES OF STUDIES ENGLISH 2010 1 W.E.F. 2010-2011 SYLLABI FOR THREE-YEAR B.A( HONOURS & GENERAL) COURSES OF STUDIES IN ENGLISH‚2010 HONOURS Word-limit for the answers for the honours papers Full marks of the questions → 16 7 12 8 14 4 9 5 18 10 15 35 20 Word-limit of the answers → 600 250 450 300 500 150 350 200 700 400 550 1000

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    Mba0045

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    Operations Research Unit 4 Unit 4 Simplex Method Structure: 4.1 Introduction Objectives 4.2 Standard Form of LPP Fundamental theorem of LPP 4.3 Solution of LPP – Simplex Method Initial basic feasible solution of an LPP To solve an LPP in canonical form by simplex method 4.4 The Simplex Algorithm Steps 4.5 Penalty Cost Method or Big M-method 4.6 Two Phase Method 4.7 Solved Problems on Minimisation 4.8 Summary 4.9 Glossary 4.10 Terminal Questions 4.11 Answers 4.12 Case Study 4.1 Introduction

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    Vedic Math

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    List of available projects - HTTrack Website Copier HTTrack Website Copier - Open Source offline browser Index of locally available projects: No categories · vedic maths Mirror and index made by HTTrack Website Copier [XR&CO’2002] © 2002 Xavier Roche & other contributors - Web Design: Leto Kauler. file:///C|/My%20Web%20Sites/vedic%20maths/index.html12/22/2005 8:49:27 AM Vedamu.org - Vedic Mathematics - Course INDEX I. Why Vedic Mathematics? II. Vedic Mathematical Formulae Sutras

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    Mat 540 Week 4

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    2 1 3 4 2 5 6 3 7 8 4 9 10 5 11 12 6 13 1 7 Shelley saw a wounded dog He brought it home He loved .the dog 26 The dog too __________________ 27 ________________ to trace the owner 28 One day ‚ a lady ------------------------------ 29 The dog’s real name ______________ 30 2 The dog had to be given back‚ as 3 8 4 5 9 Savings10% Food 30% Rent 30% Entertainment 5% Education 20%

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    edexcel maths higher notes

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    Answers: New GCSE Maths Edexcel Linear Homework Book Higher 2 1 Number: Using a calculator 1.1 Basic calculations and using brackets HOMEWORK 1A 1 a 195 b 300 2 a 28.08 b 48.18 3 a 24.5 b 38.3 c 326.9 d 11.3 4 14 days 5 Alfie 4.67; Becky 5.46; Chloe 6.14; Daniel 3.77 Daniel is correct. 6 75 Euros is approximately £65.79; $100 is about £67.11‚ so $100 is worth more 7 a 15.26 b 194.88 8 a 1.7 b 4.8 9 a 533.05 b 5.221096 1.2 Adding and subtracting fractions with a calculator

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    Lp Free Chapter 6 Tmh

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    6 Linear Programming SUPPLEMENT OUTLINE Introduction‚ 6S-2 Solving LP Models Using Excel‚ 6S-17 SUPPLEMENT TO CHAPTER LEARNING OBJECTIVES Linear Programming Model‚ 6S-2 Formulating Some Other Types of Constraints‚ 6S-3 Sensitivity Analysis‚ 6S-19 Objective Function Coefficient Changes‚ 6S-20 Changes in the Right-Hand Side (RHS) Value of a Constraint‚ 6S-21 After completing this supplement‚ you should be able to: 1 Describe the type of problem Graphical Solution Method‚

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    2 First-Order Differential Equations Exercises 2.1 1. y 2. y y x t x t 3. y 4. y y x x t 5. y 6. y x x 7. y 8. y x x 17 Exercises 2.1 9. y 10. y x x 11. y 12. y x x 13. y 14. y x x 15. Writing the differential equation in the form dy/dx = y(1 − y)(1 + y) we see that critical points are located at y = −1‚ y = 0‚ and y = 1. The phase portrait is shown below. -1

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    EXERCISE 2STRAIGHT LINES Question 1: Write the equations for the x and y-axes. Answer : The y-coordinate of every point on the x-axis is 0. Therefore‚ the equation of the x-axis is y = 0. The x-coordinate of every point on the y-axis is 0. Therefore‚ the equation of the y-axis is x = 0. Question 2: Find the equation of the line which passes through the point (–4‚ 3) with slope . Answer : We know that the equation of the line passing through point ‚ whose slope is m‚ is . Thus‚ the equation

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    Introduction to Management Science‚ 10e (Taylor) Chapter 9 Multicriteria Decision Making 1) The different objectives in a goal programming problem are referred to as goals. Answer: TRUE Diff: 1 Page Ref: 400 Main Heading: Goal Programming Key words: goal programming 2) All goal constraints are inequalities that include deviational variables. Answer: FALSE Diff: 1 Page Ref: 400 Main Heading: Goal Programming Key words: goal constraints 3) A negative deviational variable is the amount by

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