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    Math Sl Past Paper

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     IB DIPLOMA PROGRAMME PROGRAMME DU DIPLÔME DU BI PROGRAMA DEL DIPLOMA DEL BI M07/5/MATME/SP2/ENG/TZ1/XX 22077304 mathematics staNDaRD level PaPeR 2 Tuesday 8 May 2007 (morning) 1 hour 30 minutes INSTRUcTIONS TO cANDIDATES  not open this examination paper until instructed to do so. Do  Answer all the questions.  Unless otherwise stated in the question‚ all numerical answers must be given exactly or correct to three significant figures. 2207-7304 8 pages © IBO 2007 http://www

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    DATA MINING FOR POTENTIAL CUSTOMERS: East – West Airlines/Telcon Jermaine Paul 12/12/2013 BUSINESS PROBLEM East-West Airlines (EA) is entering into partnership with the cellular service provider‚ Telcon‚ by marketing their service through direct mail. In order to achieve this‚ EA dataset is provided to categorize their customers to identify which ones would be likely to purchase Telcon’s services through direct mail. If the accurate categorization is done the partnership will save

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    CS 486/686 Fall 2012 Assignment 2 Solutions March 1‚ 2014 Question 2a 1 Question 2b Part I - Prior Probability P r(f raud) = P r(f raud|trav)P r(trav) + P r(f raud|¬trav)P r(¬trav) = 0.01 ∗ 0.05 + 0.004 ∗ 0.95 = 0.0043 Part II - Posterior Probability OC t f f1 (OC) = P r(OC) 0.7 0.3 T rav t f t f f2 (F raud‚ T rav) = P r(F raud|T rav) 0.01 0.004 0.99 0.996 T rav t f f3 (T rav) = P r(T rav) 0.05 0.95 OC t f f4 (OC) = P r(crp|OC) 0.1 0.001

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    Finding Yourself

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    How can one truly know who they are? It takes years of experience to understand yourself; your likes‚ your dislikes‚ your abilities‚ and your passions. Sometimes society will agree with these things‚ and sometimes it won’t. Self-identity is the result of trial and error in terms of resistance to the cultural norms of one’s society‚ and the lessons learned through such resistance‚ as demonstrated in Munro’s An Ounce of Cure and Boyle’s Greasy Lake. An Ounce of Cure tells the story of a teenage girl

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    The Tortilla Curtain

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    Cited: Boyle‚ T.C. The Tortilla Curtain. New York: Penguin Books‚ 1995.

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    Stellar Numbers

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    The aim of this task is to investigate geometric shapes‚ which lead to special numbers. The simplest example of these are square numbers‚ such as 1‚ 4‚ 9‚ 16‚ which can be represented by squares of side 1‚ 2‚ 3‚ and 4. Triangular numbers are defined as “the number of dots in an equilateral triangle uniformly filled with dots”. The sequence of triangular numbers are derived from all natural numbers and zero‚ if the following number is always added to the previous as shown below‚ a triangular number

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    Differentiation Questions

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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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    Looping

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    UNIVERSITY OF THE EAST - CALOOCAN COLLEGE OF ENGINEERING Computer Engineering Department Assignment #1 NES 113 – EN2C Submitted To: Mr. Alexis John M. Rubio CpE Professor Submitted By: Rosit‚ Laila D. 20101164583 August 15‚ 2013 3.1. Make a C program that will accept any integers from 1-12 and displays equivalent month‚ Example if 3‚ “March”. #include<stdio.h> #include<conio.h> int month; int main() { printf("Enter a Month:"); scanf("%d"‚&month); switch(month)

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    Pitogo High School Pre-calculus 2nd QT Mastery Test #1 Name: _____________________________________________ Date: _________________ Yr.&Sec.: _____________________________________________ Teacher: _________________ Direction: Read the following then answer correctly. Write your answer & solutions on a separate answer sheet. A. True or False. ______1. The area of a triangle equals one-half the product of two of its side lengths and the sine of the angle. ______2. Given only the three

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    Ib Matme Sl1 2010

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    ıM10/5/MATME/SP1/ENG/TZ1/XX 22107303 mathematics staNDaRD level PaPeR 1 Wednesday 5 May 2010 (afternoon) 1 hour 30 minutes iNSTrucTioNS To cANdidATES  Write your session number in the boxes above.  not open this examination paper until instructed to do so. do  are not permitted access to any calculator for this paper. You  Section A: answer all of Section A in the spaces provided.  Section B: answer all of Section B on the answer sheets provided. Write your session number on each answer

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