Mathematics HL - Nov 2007 - P2

Mathematics HL - Nov 2007 - P2 - 2 hours IB DIPLOMA...

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IB DIPLOMA PROGRAMME PROGRAMME DU DIPLÔME DU BI PROGRAMA DEL DIPLOMA DEL BI N07/5/MATHL/HP2/ENG/TZ0/XX MATHEMATICS HIGHER LEVEL PAPER 2 Tuesday 6 November 2007 (morning) INSTRUCTIONS TO CANDIDATES Do not open this examination paper until instructed to do so. Answer all the questions. Unless otherwise stated in the question, all numerical answers must be given exactly or correct to three signifcant fgures. 8807-7202 6 pages 2 hours © IBO 2007 88077202
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N07/5/MATHL/HP2/ENG/TZ0/XX 8807-7202 – 2 – Please start each question on a new page. Full marks are not necessarily awarded for a correct answer with no working. Answers must be supported by working and/or explanations. In particular, solutions found from a graphic display calculator should be supported by suitable working, e.g. if graphs are used to Fnd a solution, you should sketch these as part of your answer. Where an answer is incorrect, some marks may be given for a correct method, provided this is shown by written working. You are therefore advised to show all working. 1. [Maximum mark: 20] (a) A curve is defned by the implicit equation 2 6 3 6 2 2 xy x y + = . Show that the tangent at the point A with coordinates
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This note was uploaded on 04/24/2010 for the course MATH 137 taught by Professor Speziale during the Spring '08 term at Waterloo.

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Mathematics HL - Nov 2007 - P2 - 2 hours IB DIPLOMA...

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