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Understanding ISC Mathematics XI
Understanding ISC Mathematics, for class 11 - sections A, B & C, has been written by Mr. M.L. Aggarwal (Former Head of P.G. Department of Mathematics, D.A.V. College, Jalandhar) strictly according to the new syllabus prescribed by the Council for the Indian School Certificate Examinations, New Delhi in the year 2015 and onwards for students of class 11. A new feature - Typical Illustrative Examples and Typical Problems, has been added in some chapters for those students who want to attempt some more challenging problems. The entire matter in the book is given in a logical sequence so as to develop and strengthen the concepts of the students.
Educart Sample papers
What You Get: Chapter-wise Revision Maps3 Most Likely Sets with Answer Booklets Educart CBSE Science Class 10 Sample Papers 2024-25 (With exclusive CBSE Mock Booklets for 2025 Exam) Based on the CBSE Class 10 syllabus for 2025 exams.Chapter-wise revision maps for better concept clarity.Competency-based questions are included as per the new exam pattern.Tricks and keywords for better time management.Stepwise marks breakdown for understanding the strengths and weaknesses.Practice the 3 most likely question sets with their answer booklets. Why choose this book? Guarantee the complete score in 40% of the board examination paper and increase your chances to become the topper.
ISC MATHEMATICS CLASS 11 SAHA AND SAHA
The theory of Diophantine equation is an ancient subject that typically involves solving polynomial equations in integers. It is well known that a Diophantine equation is an equation with integer coefficient and multiple variables ( 2) having integer solutions. There is no universal method available to know whether a Diophantine equation has a solutions or finding all solutions, if it exists. Proving that even simple Diophantine equations have no solutions may require very sophisticated methods and in such cases, a lot of deep and beautiful mathematics get generated as a result. It is worth to observe that Diophatine equations are rich in variety. A collection of special Problems on biquadratic equations in 3,4,5 & 6 variables has been treated in sections A to D respectively. Different sets of integer solutions to each of the biquadratic diophatine equations are illustrated.
