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ADVANCED BOOK ON MATHEMATICS IN OLYMPIAD

December 07, 2020

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JEE ADVANCED(IIT-JEE) MATHEMATICS 41 Years(1978-2018) + 17 Years JEE MAIN (2002-2018).

December 07, 2020

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NTSE 5 Sets for (SAT+MAT+LCT) for NTSE Stage 1 Disha.

December 07, 2020

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NTSE 20 Solved Papers (MAT+SAT) National Level 2012-2017, State Level 2014-2017.

December 05, 2020

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NTSE Disha Study Material (MAT+SAT) 2020.

December 05, 2020

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DEFINITION OF POTENTIAL ENERGY AND CONSERVATION OF MECHANICAL ENERGY :

December 05, 2020

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NEWTONS LAWS OF MOTION:

December 05, 2020

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ARIHANT'S 17 YEARS JEE MATHS PREVIOUS YEAR PAPERS.

December 05, 2020

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43 YEARS OF JEE CHEMISTRY PREVIOUS YEAR PAPERS.

December 05, 2020

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43 YEARS OF JEE CHEMISTRY PREVIOUS YEAR PAPERS.

THIS FILE CONTAINS 43 YEARS OF JEE CHEMISTRY PREVIOUS YEAR PAPERS. Download he re DISCLAIMER THIS BLOG IS MADE ONLY FOR HELPING STUDENTS ,WE NEITHER CREATED AND SCANNED THIS BOOK ,WE ARE NOT OWNER OF THIS BOOK ,WE ARE HELPING STUDENTS WHO CANT BUY HIGH COST BOOKS, IF YOU ARE RIGHTFUL OWNER OF THIS CONTENT ,OR IF YOU ARE ONE OF THE REPRESENTATIVITIES OF COPY RIGHTS DEPARTMENT AND YOU DONT LIKE OUR CONTENT TO BE HERE,PLEASE CONTACT US technorajesh1998@gmail.com WE WILL REMOVE IT WITHIN 48 HOURS.

JEE ADVANCED(IIT-JEE) MATHEMATICS 41 Years(1978-2018) + 17 Years JEE MAIN (2002-2018).

JEE ADVANCED(IIT-JEE) MATHEMATICS 41 Years (1978-2018) + 17 Years JEE MAIN (2002-2018). CLICK HERE TO DOWNLOAD

NTSE 5 Sets for (SAT+MAT+LCT) for NTSE Stage 1 Disha.

NTSE 5 Sets for (SAT+MAT+LCT) for NTSE Stage 1 Disha. CLICK HERE TO DOWNLOAD

ADVANCED BOOK ON MATHEMATICS IN OLYMPIAD

ADVANCED BOOK ON MATHEMATICS IN OLYMPIAD ( Download) T his book provides you all the necessary theory and practical examples and numericals related to the OLYMPIAD EXAM . NAME: THE WILLIAM NOVELPUTNAM MATHEMATICAL COMOETITION (1985--2000) COST : 6000+ ( FREE ACCESSIBLE) FEATURES: This third volume of problems from the William Lowell Putnam Competition is unlike the previous two in that it places the problems in the context of important mathematical themes. The authors highlight connections to other problems, to the curriculum and to more advanced topics. The best problems contain kernels of sophisticated ideas related to important current research and yet the problems are accessible to undergraduates. The solutions have been compiled from the American Mathematical Monthly, Mathematics Magazine and past competitors. Multiple solutions enhance the understanding of the audience, explaining techniques that have relevance to more than t

NEWTONS LAWS OF MOTION:

NEWTONS LAWS OF MOTION: NEWTONS FIRST LAW OF MOTION : If the (vector) sum of all the forces acting on a particle is zero then and only then the particle remains unaccelerated (i.e., remains at rest or moves with constant velocity). If the sum of all the forces on a given particle is F → and its acceleration is a → , the above statement may also be written as “ a → = 0 if and only if F → = 0 ”. Thus, if the sum of the forces acting on a particle is known to be zero, we can be sure that the particle is unaccelerated, or if we know that a particle is unaccelerated, we can be sure that the sum of the forces acting on the particle is zero. 2 NEWTONS SECOND LAW OF MOTION: The acceleration of a particle as measured from an inertial frame is given by the (vector) sum of all the forces acting on the particle divided by its mass In symbols : a →= F → /m or, F → = m a → . … (5.2) The inertial frame is already defined by the first law of motion. A force F → acting on a particle of mass m produ

ARIHANT'S 17 YEARS JEE MATHS PREVIOUS YEAR PAPERS.

ARIHANT'S 17 YEARS JEE MATHS PREVIOUS YEAR PAPERS. HERE you can download 17 years JEE MATHS PREVIOUS YEAR QUESTIONS AND SOLUTIONS IN PDF CLICK HERE TO DOWNLOAD

NTSE Disha Study Material (MAT+SAT) 2020.

NTSE Disha Study Material (MAT+SAT) 2020. Click Here To DOWNLOAD

DEFINITION OF POTENTIAL ENERGY AND CONSERVATION OF MECHANICAL ENERGY :

DEFINITION OF POTENTIAL ENERGY AND CONSERVATION OF MECHANICAL ENERGY : We define the change in potential energy of a system corresponding to a conservative internal force as Uf − Ui = − W = − ∫ i f F → ⋅ dr → where W is the work done by the internal force on the system as the system passes from the initial configuration i to the final configuration f. We don’t (or can’t) define potential energy corresponding to a nonconservative internal force. Suppose only conservative internal forces operate between the parts of the system and the potential energy U is defined corresponding to these forces. There are either no external forces or the work done by them is zero.

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