SCANDALS IN 2000S Named scandals Named scandals in India Scandal Year reported Scope Location Key players Summary 2012 Indian coal mining controversy 2012 185‚591.34 crore (US$33.78 billion) nation Comptroller and Auditor General of India‚ the coal ministry‚ many electricity boards and private companies coal blocks allotted‚ not auctioned‚ leading to estimated losses as per the Comptroller and Auditor General of India [1][2][3] Karnataka Wakf Board Land Scam 2012 200‚000 crore
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shown‚ what is the maximum distance x the man can stand from the edge and still see the same boundary? [Ans: 1.65 cm] 2. Refraction of Light II. A light ray enters a rectangular block of plastic at an angle θ1 = 45.0◦ and emerges at an angle θ2 = 76.0◦ as shown. (a) Determine the index of refraction of the plastic. (b) If the light ray enters the plastic at a point L = 50.0 cm from the bottom edge‚ how long does it take the light ray to travel through the plastic? (c) Determine a value for
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(ii) Name the figure ACBD and find its area. [3] b) PAQ is a tangent at A to the circumcircle of Δ ABC such that PAQ is parallel to BC‚ prove that ABC is an isosceles triangle. [3] c) A rectangular piece of paper 30 cm long and 21 cm wide is taken. Find the area of the biggest circle that can be cut out from this paper. Also find the area of the paper left after cutting out the
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and enjoyed. Group B : Mathematics (70 Marks) Answer all questions. You will get 2 marks for a correct answer and -0.5 for an incorrect answer. 1. The radius of a circle is 2.5 cm. The error in the calculated area due to an error of 0.01 cm in the radius is A. 0.154 sq. cm B. 0.157 sq. cm C. 0.161 sq. cm D. 0.169 sq. cm 2. A. ½ 3. Lim { x -> 0 B. -1/2 C. 1 D. none of these log e (1 x ) x 1 + } is equal to x2 x Let f(x) = x for 0 < x ≤ 2 = 1 for x = 0 Then at x = 0‚ f(x) has A. a local
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O B J E C T I V E -T Y P E Q U E S T I O N S QUANTITATIVE APTITUDE Questions asked in XLRI Examination held on January 9‚ 2005 Directions: In each question below‚ choose the correct alternative from the four options provided. 1. Last year Mr Basu bought two scooters. This year he sold both of them for Rs 30‚000 each. On one‚ he earned 20% profit‚ and on the other he made a 20% loss. What was his net profit or loss? (A) He gained less than Rs 2000 (B) He gained more than Rs 2000 (C) He lost less
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Project Proposal for Contact Management System Login Screen for the application Looks like this [pic] On a network‚ access to databases is dependent upon the number of Users with User ID’s and protected passwords. With the MULTI-USER DATABASE‚ design data is no longer scattered across the hard disks and laptops of every engineer. It cannot be misplaced‚ lost or corrupted. In short‚ design data can be secured and managed like a valuable corporate asset. Contacts biographical information
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volume experiment Cube Dimensions | Surface Area (cm2) | Volume (cm3) | Surface Area : Volume | Time Require for Complete Color Change | Distance of Diffusion | 1 cm x 1 cm x 1 cm | 6cm2 | 1cm3 | 6cm3 | 7mins | Little coloring left | 1 cm x 2 cm x 2 cm | 12cm2 | 4cm3 | 3cm3 | 12mins | Semi-diffusion | 1 cm x 1 cm x 6 cm | 6cm2 | 6cm3 | 1cm3 | 5mins | full | Questions 1. How did the surface area affect the diffusion of the cube? What about the volume? What about the surface area
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Introduction 2 2. History 3 a. Formation 3 b. Operations 3 c. The Success 4 d. All that glitters is not gold 4 e. The Fraud 4 3. Products 5 4. Enron Scandal – The Company Fraud 8 f. What Happed? 8 5. Techniques used in the Company Fraud 9 g. Revenue Recognition 9 h. Mark-to-market accounting 9 i. Special Purpose Entities 10 j. Executive
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Base quantity 1 A physical quantity is .. 2 Examples of scientific instruments stopwatch‚ metre rule‚ triple beam balance‚ thermometer‚ ammeter‚ voltmeter‚ spring balance‚ etc. 3 A base quantity is a physical quantity which cannot be defined to other physical quantities. 5 List of 5 basic physical quantities and their units. i) Light intensity unit candela ii) Amount of substance unit mol Derived quantities 1 A derived quantity is a physical quantity which combines several basic quantities through
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is launched horizontally with a velocity of 30 meters per second at time t = 0 as shown above. The potential energy of the ball is zero at the bottom of the cliff. Use g = 10 meters per second squared. a. Calculate the potential‚ kinetic‚ and focal energies of the ball at time t = O. b. On the axes below‚ sketch and Label graphs of the potential‚ kinetic‚ and total energies of the ball as functions of the distance fallen from the top of the cliff cliff cliff c.
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