DOCUMENT RESOURCES FOR EVERYONE
Documents tagged
Documents Mmeu05 a05compoundfunctions

1. Activity 6:Investigating Compound Functions Technical Note : Students click the graph to continue Click the graph to continue 2. Activity 6:Investigating Compound Functions…

Documents Sequence powerpoint

1. ARITHMETICSERIES 2. Examine the following sequence: 3,6,12,24,48,96,… 1,1,2,3,5,8,13,21,… 3. Examine the following sequence: 3,6,12,24,48,96,…The succeeding term…

Education CAT- 2007

1. cat –Past papersCAT- UNSOLVED PAPER - 2007 2. SECTION – I 3. Directions for Questions 7 through 10 : 4. 01Problem

Economy & Finance Quaternion algebra

1. A Proof of Lagrange’s Four Square Theorem Using Quaternion AlgebrasDrew Stokesbary Spring 2007 Abstract Many prime numbers can be expressed as a sum of the…

Education PPTS FOR 9thCLASSpoofs in maths by RAMBABU SIRIPURAPU

Slide 1 PROOFS IN MATHEMATICS BY SIRIPURAPU RAMBABU SIRIPURAPU RAMBABU MIND MAP 12/26/2014 2 SIRIPURAPU RAMBABU Get start 12/26/2014 3 We come across many statements in our…

Education Introduction of Probability

1. Probability 2. Probability • Experiment – an activity with observable results. • Outcomes – the results of an experiment. • Sample Space – the set of all possible…

Documents Dirty-Quant-Shortcut-Workshop-handout-Inequalities-Functions-Graphs-Coordinate-Geometry.pdf

Dirty Quant Workshop Quant Ability Animal in the zoo called “E” Find the animal? Options? Gatekeeper Feeder Eagle Dog Principle Magic quad Consider the set S = {2, 3,…

Documents mcs13-2

Course Code : MCS-013 Course Title : Discrete Mathematics Assignment Number : MCA(1)/013/Assign/2011 Assignment Marks : 100 Weightage : 25% Last Date of Submission : 15th…

Documents Lecture Notes for Transition to Advanced Mathematics

Lecture Notes for Transition to Advanced Mathematics James S. Cook Liberty University Department of Mathematics and Physics Spring 2009 1 introduction and motivations for…

Documents CAT 2007 Paper

Quantitative Ability Quantitative Ability  This section contains 25 questions 1. Consider the sets = (2, 3, 4,...., 2n+1}, where n is a positive integer larger than…