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1. June 2005 - Key June 2005
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Tamilnadu TRB - Direct Recruitment of Lecturers in Government Polytechnic Colleges
Teachers Recruitment Board
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Direct Recruitment of Lecturer (Engineering / Non Engineering) for Government Polytechnic Colleges 2014
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Click here for Prospectus (Coming Soon ...)
MATHEMATICS -
MODEL QUESTION PAPERS
PREVIOUS YEAR PAPERS (Coming Soon ...)
FOR MATHS COACHING IN MADURAI APPLY NOW
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CSIR NET JUNE 2014 - DATE EXTENTED
Mon Mar 03 2014, 12:35:06 PM
Read the Instructions Carefully, keep the data ready as required in the application form and then click 'APPLY ONLINE' button located at the bottom of the page.
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::Advertisement No.: 14J | ::Exam Date: 22-06-2014 | |
::Date of Start for Online Submission: 10-02-2014 | ::Date of Close of Online Submission: 14-03-2014 | |
::Last Date of Receipt of Duly Completed Hard Copy of Online Application Forms:19-03-2014 | ::Last Date of Receipt of Duly Completed Hard Copy of Online Application Forms(From Remote Areas): 25-03- 2014 | |
::Age will be calculated as on: 01-01-2014 | ||
Joint CSIR-UGC Test For Junior Research Fellowship And Eligibility for Lectureship Tentatively on 22nd June, 2014
Mon Mar 10 2014, 11:52:50 AM
Read the Instructions Carefully, keep the data ready as required in the application form and then click 'APPLY ONLINE' button located at the bottom of the page.
| ||
::Advertisement No.: 14J | ::Exam Date: 22-06-2014 | |
::Date of Start for Online Submission: 10-02-2014 | ::Date of Close of Online Submission: 14-03-2014 | |
::Last Date of Receipt of Duly Completed Hard Copy of Online Application Forms:19-03-2014 | ::Last Date of Receipt of Duly Completed Hard Copy of Online Application Forms(From Remote Areas): 25-03-2014 | |
::Age will be calculated as on: 01-01-2014 |
CSIR-NET Mathematical Sciences (Tentative ANSWER-KEY) - DEC.2013
CODE-B
Q2-1 Q4-3 Q5-3 Q7-3 Q8-1 Q9-2 Q10-3 Q11-1 Q12-4
Q14-4
Q15-1
Q16-3
Q18-4
Q19-2
Q20-3
Q22-2
Q23-4
Q24-3
Q25-2
Q26-2
Q28-2
Q30-1
Q51-1
Q52-3
Q53-3
Q54-2
Q55-4
Q57-4
Q59-2
Q60-3
Q64-2,3,4
Q72-4
Q73-1,2,3
Q87-2,3.
Pls Comment answers for other questions.
Sample Questions for Government Polytechnic Lecturer- TRB Exam (Maths)
Download Sample Questions for For Government Polytechnic Lecturer- TRB Exam
Mathematics - Numerical Analysis (Click here)
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Mathematics - Numerical Analysis (Click here)
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Coaching Classes For Government Polytechnic Lecturer- TRB Exam
SURE SUCCESS ACADEMY, MADURAI (the best institute for MATHEMATICS COACHING) is conducting class room coaching for the post of Lecturer in Tamilnadu Government Polytechnics. According to news paper sources (Thinathanthi), Notification for the posts will be announced soon.
Total number of Vacancies
For MATHEMATICS: 100(expected)
Weekend Classes at MADURAI.
Timings: 9.30 am to 5.30pm
Duration of the course: 3-4 months
Days of Classes: On all saturdays and Sundays and Government Holidays
Date of Beginning: MARCH, 2014
Venue : NEAR PERIYAR BUSSTAND, & THIRUPPARANKUNDRAM
Total number of Vacancies
For MATHEMATICS: 100(expected)
Weekend Classes at MADURAI.
Timings: 9.30 am to 5.30pm
Duration of the course: 3-4 months
Days of Classes: On all saturdays and Sundays and Government Holidays
Date of Beginning: MARCH, 2014
Venue : NEAR PERIYAR BUSSTAND, & THIRUPPARANKUNDRAM
MADURAI
Special Features of the SS Academy
Contact: CLICK HERE
Special Features of the SS Academy
ü Extensive and Well Informative Classes by highly qualified (COLLEGE PROFESSORS)
ü Complete guidance for written tests
ü Timely completion of full syllabus with stressing on vital areas
ü Well planned test series and regular assessment of performance
ü Previous year Question papers will be discussed
ü Study materials will be provided
ü Model exams will be conducted
Contact: CLICK HERE
OR LET US CONTACT YOU,
linear algebra
Vector Space
Definition
Suppose that
- AC Additive Closure
Ifu,v∈V , thenu+v∈V . - SC Scalar Closure
Ifα∈C andu∈V , thenαu∈V . - C Commutativity
Ifu,v∈V , thenu+v=v+u . - AA Additive Associativity
Ifu,v,w∈V , thenu+(v+w)=(u+v)+w . - Z Zero Vector
There is a vector,0 , called the zero vector, such thatu+0=u for allu∈V . - AI Additive Inverses
Ifu∈V , then there exists a vector−u∈V so thatu+(−u)=0 . - SMA Scalar Multiplication Associativity
Ifα,β∈C andu∈V , thenα(βu)=(αβ)u . - DVA Distributivity across Vector Addition
Ifα∈C andu,v∈V , thenα(u+v)=αu+αv . - DSA Distributivity across Scalar Addition
Ifα,β∈C andu∈V , then(α+β)u=αu+βu . - O One
Ifu∈V , then1u=u .
The objects in V are called vectors, no matter what else they might really be, simply by virtue of being elements of a vector space.
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