Derivative, antiderivative (integral) of logarithmic and trigonometric functions with detail of all relevant concepts and formulas along with their proofs. Solution is step wise with an easy approach to create a problem-solving strategy in the student. Reduction formulas have wide range of applicat...
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Selected questions from past papers from Cambridge International AS and A level mathematics with an easy and conceptual approach
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Add to cartSelected questions from past papers from Cambridge International AS and A level mathematics with an easy and conceptual approach
Derivative and antiderivative (integral) of logarithmic function with an easy, conceptual and skill-oriented approach developing problem solving strategy in professionals studying mathematics
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Add to cartDerivative and antiderivative (integral) of logarithmic function with an easy, conceptual and skill-oriented approach developing problem solving strategy in professionals studying mathematics
Solution of selected questions from THOMAS’ CALCULUS FOURTEENTH EDITION Pearson Ex1.1 Q 1 to Q 6, Domian and Range of a function. Solution of each question is stepwise and well explained to develop a conceptual approach and skill
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Add to cartSolution of selected questions from THOMAS’ CALCULUS FOURTEENTH EDITION Pearson Ex1.1 Q 1 to Q 6, Domian and Range of a function. Solution of each question is stepwise and well explained to develop a conceptual approach and skill
This is an integral formula to integrate functions involving square roots. The formula has wide range of applications in the problems of integration.
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Add to cartThis is an integral formula to integrate functions involving square roots. The formula has wide range of applications in the problems of integration.
Integration in spherical coordinates, reduction formula and formula for integration by substitutions are keys to solve problems in integral calculus. The formulas are derived stepwise and all relevant information and skills have been added to make the solution easy and convincing.
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Add to cartIntegration in spherical coordinates, reduction formula and formula for integration by substitutions are keys to solve problems in integral calculus. The formulas are derived stepwise and all relevant information and skills have been added to make the solution easy and convincing.
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Add to cartFormulas which are key to integral Calculus
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Add to cartFormula which is key to integral Calculus
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