Surname
Centre
No.
Initial(s)
Paper Reference
6681
Candidate
No.
01
Signature
Paper Reference(s)
6681/01
Examiners use only
Edexcel GCE
Team Leaders use only
Mechanics M5
Advanced/Advanced Subsidiary
Friday 20 June 2008 Afternoon
Time: 1 hour 30 minutes
Q
Surname
Centre
No.
Initial(s)
Paper Reference
6681
Candidate
No.
01
Signature
Paper Reference(s)
6681/01
Examiners
Examiners use only
Edexcel GCE
Team Leaders use only
Mechanics M5
Advanced/Advanced Subsidiary
Tuesday 26 June 2007 Afternoon
Time: 1 hour 3
Economics G6410 - Mathematical Methods for Economists - Fall 2011
Department of Economics
Columbia University
Assignment 1 - Math Camp Exam
Date: 9.10am - 10.30am, September 12, 2011
Answer all questions - each question has equal weight (2.5 marks)
1. Con
"I
THE UNIVERSITY OF HONG KONG
MAY 2011 EXAMINATION
MATHEMATICS: PAPER MATH1001 FUNDAMENTAL CONCEPTS OF
MATHEMATICS
(To be taken by BSc, BBA(Acc&Fin), BEcon, BEcon&Fin, BSocSc, BSc(QFin) &
BEng(CompSc) students)
4 May, 2011
9:30a.m. - 12:00noon
Only appro
CCST9026 Tutorial 8 Primer
Tutorial 8 Primer: The Periodic Table.
The discovery of the elements!
1. Prior to Mendeleev
What was the nature of the discovery of the elements? [Fill in the blanks from the
lecture notes]
quantitative
Discovery of new elements
CCST9026 Tutorial 8 Primer
Tutorial 8 Primer: The Periodic Table.
The discovery of the elements!
1. Prior to Mendeleev
What was the nature of the discovery of the elements? [Fill in the blanks from the
lecture notes]
quantitative
Discovery of new elements
Advanced Problems
in
Mathematics
S.T.C. Siklos
Advanced Problems
in
Mathematics
43 problems complete with full
solutions and discussion
CONTENTS
Contents
i
Preface
iii
Problems
Odd-numbered pages
Solutions
Even-numbered pages
Each problem has been given a
2
STEP III, 2005
Section A:
1
Pure Mathematics
Show that sin A = cos B if and only if A = (4n + 1)
B for some integer n.
2
2 for all values of x and deduce that there are no solutions
Show also that sin x cos x
to the equation sin (sin x) = cos (cos x).
Sixth Term Examination Papers
9475
MATHEMATICS 3
MONDAY 23 JUNE 2008
Afternoon
Time: 3 hours
Additional materials:
*5038753228*
Answer paper
Graph paper
Formulae booklet
Candidates may not use electronic calculators
INSTRUCTIONS TO CANDIDATES
Please read
Mark Scheme (Results)
January 2010
GCE
Mechanics M3 (6679)
Edexcel Limited. Registered in England and Wales No. 4496750
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Edexcel is one of the leading examining and awarding bodies in the UK and
throug
'EDEXCEL FOUNDATION
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Advanced Supplementarymdirancea Lével
I General Certicate of Education
Subject MECHANICS 6678 ' ' ' _ Paper No. Mz
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Downloaded from http:/www.thepaperbank.co.uk
EDEXCEL MECHANICS M2 (6678) JANUARY 2004
Question
Number
1.
(a)
PROVISIONAL MARK SCHEME
Scheme
T=
10000
or equivalent
20
Marks
M1 A1
T R 400 g sin = 0
M1 A1
R = 220
A1
(5 marks)
2.
a = 2ti 6j
(a)
M1
t = 4: a =
Proving algebraic inequalities.
Definition of algebraic inequality: An algebraic inequality is the inequality of two
algebraic expressions. For example: 2 x + 6 > 0, x 2 + 6 3 x, a 2 + b 2 2ab.
Difference between proving and solving inequalities.
To solve
PC1431 Physics IE
2005-2006
TERM TEST
(Make - up)
8 October
Time Allowed: ONE hour
INSTRUCTIONS
1. This is a close book test.
2. This paper contains 15 multiple choice questions.
3. Answer all questions. Marks will NOT be deducted for wrong answers.
4. An
NATIONAL UNIVERSITY OF SINGAPORE
PC1431
PHYSICS I E
Advanced Placement Test
(AY 2007-08, 5 July, 2007)
Time Allowed: 2 Hours
INSTRUCTIONS TO CANDIDATES
1. This test paper contains six short-answer questions in Part I and three
long-answer questions in Par
Ziman,
Ziman, John Michael (1925 2005)
A physicist and a humanist , who worked in the
area of condensed matter physics. Also an
outstanding spokesman for science, and an
accomplished teacher and author.
Knowing Everything About Nothing:
Specialization and
MA1505 (Chapters 7 - 11)
A compilation of exam questions from old MA1506 Syllabus
Solutions
Chapter 7
1. 2002/2003 Sem 2 Q4(a)
Set fx = x 3y 9 = 0 (1)
and fy = 9y 2 + 18y 3x + 9 = 0 (2).
From (1), x = 3y + 9. Substitute into (2), we get
9y 2 + 18y 3(3y +
Advanced Problems
in
Core Mathematics
Stephen Siklos
Fourth edition, October 2008
ABOUT THIS BOOKLET
This booklet is intended to help you to prepare for STEP examinations. It should also be useful as
preparation for any undergraduate mathematics course, e
CHEMISTRY 9701
GCE A/AS Level
2007
IMPORTANT NOTICE
University of Cambridge International Examinations (CIE) in the UK and USA
University of Cambridge International Examinations accepts entries in the UK and USA only from
students registered on courses at
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
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PHYSICS
Paper 4 A2 Structured Questions
May/June 2010
1 hour 45 minutes
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UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
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Paper 4 A2 Structured Questions
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No Additional Material
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
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PHYSICS
Paper 4 A2 Structured Questions
October/November 2010
1 hour 45 minutes
Candidates answer on the Question Paper.
No Additional
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
General Certificate of Education Advanced Level
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PHYSICS
Paper 4 A2 Structured Questions
October/November 2010
1 hour 45 minutes
Candidates answer on the Question Paper.
No Additional
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
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PHYSICS
Paper 4 A2 Structured Questions
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1 hour 45 minutes
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No Additional
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
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FURTHER MATHEMATICS
October/November 2009
Paper 1
3 hours
*0307464767*
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3 hours
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READ THE
UNIVERSITY OF CAMBRIDGE INTERNATIONAL EXAMINATIONS
General Certificate of Education Advanced Level
*1643609853*
9701/41
CHEMISTRY
Paper 4 Structured Questions
October/November 2010
1 hour 45 minutes
Candidates answer on the Question Paper.
Additional Mate