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2024-25 NTA UGC NET-JRF Teaching & Research Aptitude Vol.05 176 395 E. This is a compulsory paper-I and this book contain 19 sets previous solved papers.
2024-25 NTA UGC-NET/JRF Teaching & Research Aptitude Solved Papers 17 Sets Vol.05
This immensely valuable book of Solved Previous Years' Papers is specially published for the aspirants of UGC-NET (Paper-I) of Junior Research Fellowship and Assistant Professor Eligibility Exam. The book comprises several Solved Previous Years' Papers of UGC-NET Paper-I. Explanatory Answers are presented in such a manner to be useful for study and self-practice. The book is aimed to help you prepare well and sharpen your problem-solving skills by practising through numerous questions in these solved papers and face the exam with confidence, successfully.
In Indian context.
The twelfth-century French poet Chrétien de Troyes is a major figure in European literature. His courtly romances fathered the Arthurian tradition and influenced countless other poets in England as well as on the continent. Yet because of the difficulty of capturing his swift-moving style in translation, English-speaking audiences are largely unfamiliar with the pleasures of reading his poems. Now, for the first time, an experienced translator of medieval verse who is himself a poet provides a translation of Chrétien’s major poem, Yvain, in verse that fully and satisfyingly captures the movement, the sense, and the spirit of the Old French original. Yvain is a courtly romance with a moral tenor; it is ironic and sometimes bawdy; the poetry is crisp and vivid. In addition, the psychological and the socio-historical perceptions of the poem are of profound literary and historical importance, for it evokes the emotions and the values of a flourishing, vibrant medieval past.
Reasoning is equally weighed section in any competitive examination. Reasoning tests the thinking power and mind applicability skills of the candidates. The questions on reasoning asked in various competitive examinations are not easy to solve without having enough practice. The revised edition of A New Approach to Reasoning will help candidates master the ‘Tricks of the Trade’ as it covers all the three types of reasoning very much comprehensively. This book has been divided into 3 Sections – Verbal Reasoning, Analytical Reasoning and Non-Verbal Reasoning each sub-divided into number of chapters with different types of questions of multiple patterns asked in various exams. The Verbal Reasoning section covers Analogy, Clocks, Calendar, Puzzles, Coding-Decoding, Classification, Number Series, Letter Series, Blood Relations, Clerical Aptitude, etc. whereas, the Analytical Reasoning section covers Statement & Arguments, Statement & Assumptions, Course of Action, Cause & Effects, Syllogism, etc. The Non-Verbal Reasoning section covers Analogy, Classification, Completion of Figures, Cubes, Paper Folding, Mirror Image, Water Image, Figure Matrix, etc. Two Leveled Exercises have been given for practice. More than 2000 Previous Years’ Questions of different competitive examinations including MAT and other MBA entrances, Bank PO, Clerk, SSC, LIC, RBI, RRB, B.Ed. etc along with their authentic and detailed solutions have been covered in the exercises. The ample number of previous years’ questions will help the candidates get an insight into the trends and types of questions asked in the test of reasoning in various competitive and recruitment examinations.
The book comprises of various numerical methods and their implementation with C-language and MATLAB. Basics of C-programming are covered in first chapter. Basics of errors in computation, number representation and its impact on errors is covered in second chapter. Various types of errors, their propagation, analysis and estimation is also covered in this chapter. Roots of transcendental equations are covered in third chapter. Birge-vieta method, Bairstow method, Bisection method, Secant method, Regula Falsi, Newton Raphson methods are discussed in detail. Fourth chapter focuses mainly on solution of simultaneous linear equations. Graphical, matrix inversion, substitution, Gauss' elimination, Gauss Jordan, LU decomposition, Gauss Seidel methods are discussed with the help of numerical examples. Curve fitting is discussed in fifth chapter. Finite differences operators, finite differences, Newton's forward and backward difference interpolation, divided differences interpolation, Lagrange’s interpolation, inverse interpolation, least squares approximation are presented. Numerical differentiation and integration is given in sixth and seventh chapter. Simpson's and trapezoidal rules of integration are presented. Solution of ordinary differential equations is given in eighth chapter. Taylor series, Picard’s methods, Euler's RK methods, Predictor corrector methods, boundary value problems and eigen value problems are also presented. Last chapter deals with unconstrained and constrained optimization. All the methods are implemented using C-program and some of them with MATLAB. Large number of solved and unsolved examples are also given.