Confused about the various concepts on Binomial Theorem taught in school or simply want more practice questions? This book on Binomial Theorem seeks to offer a condensed version of what you need to know for your journey in IB Mathematics (SL), alongside with detailed worked examples and extra practice questions. Tips on certain question types are provided to aid in smoothing the working process when dealing with them.

Confused about the various concepts on Differentiation Techniques taught in school or simply want more practice questions? This book on Differentiation Techniques seeks to offer a condensed version of what you need to know for your journey in IB Mathematics (SL), alongside with detailed worked examples and extra practice questions. Tips on certain question types are provided to aid in smoothing the working process when dealing with them.

Confused about the various concepts on Transformation and Graphs taught in school or simply want more practice questions? This book on Transformation and Graphs seeks to offer a condensed version of what you need to know for your journey in IB Mathematics (SL), alongside with detailed worked examples and extra practice questions. Tips on certain question types are provided to aid in smoothing the working process when dealing with them.

Confused about the various concepts on Integration Techniques taught in school or simply want more practice questions? This book on Integration Techniques seeks to offer a condensed version of what you need to know for your journey in IB Mathematics (SL), alongside with detailed worked examples and extra practice questions. Tips on certain question types are provided to aid in smoothing the working process when dealing with them.

Confused about the various concepts on Logarithmic and Exponential Functions taught in school or simply want more practice questions? This book on Logarithmic and Exponential Functions seeks to offer a condensed version of what you need to know for your journey in IGCSE Mathematics, alongside with detailed worked examples and extra practice questions. Tips on certain question types are provided to aid in smoothing the working process when dealing with them.

Document from the year 2016 in the subject Mathematics - Miscellaneous, grade: A, , course: IB Math HL, language: English, abstract: When the concept of logarithms was first introduced to me, a plethora of questions revolved around my mind. My inquisitiveness compelled me to think and ask questions as to where are the practical applications of logarithms, why do we take different bases of these functions and what is the need for natural logarithms. Amongst these questions, one particularly intrigued me: why is e particularly the base of the natural logarithm. Why out of all numbers that exist did we choose e as the base of the natural logarithm function? I was fascinated by why taking the base e made the normal logarithm a natural logarithm. Therefore, to quench the curiosity of many others like me, I will show through this paper that why e is the correct choice for the base of exponential and natural logarithm functions. I shall also be exploring the most important property of e, via this paper.

The theoretical assumptions of the following mathematical topics are presented in this book: logarithmic functions exponential functions hyperbolic functions Each topic is treated by emphasizing practical applications and solving some significant exercises.