This book, titled "Be a Human Calculator", is a comprehensive guide to mastering quick calculation techniques that will transform any student's approach to mathematics. With focus on observation and practice, it enables students aged 10 to 18, as well as those preparing for competitive exams like GMAT, GRE, and SAT, to greatly enhance their mathematical abilities.
Imagine being able to find the cube root of a number like 46,656 in less than five seconds or swiftly calculating the square root of 1296. This book teaches you how to do just that, and much more! From rapid addition and multiplication to effortless division and factoring, discover how these techniques can make arithmetic not only manageable but enjoyable.
Written by renowned author Rajesh Sarswat, who brings over 25 years of expertise in mathematics, this book is designed to double the calculation speed of its readers. Rajesh's engaging teaching style along with innovative approaches will keep students motivated and eager to learn more. The book offers practical exercises for students from Grade VI to XII, aiming to facilitate their understanding of essential math concepts through real-life applications.
In addition to the core mathematical operations, readers will learn about checking divisibility, finding percentages quickly, and mental tactics for solving algebraic equations. Rajesh’s personal journey from a government bureaucrat to an educational author adds a unique touch, making this book not just instructional but also inspiring.
In conclusion, "Be a Human Calculator" is not just a book; it’s a gateway to improving one's mathematical skills and boosting confidence in dealing with numbers. Equip yourself with the knowledge to conquer math challenges with ease and have fun while doing it!
About the Author:
Rajesh Sarswat is a post-graduate in Computer Science, known for his dynamic teaching methods and vast experience in competitive exams. He has made it his mission to help students overcome fears related to math and turn those into challenges they can conquer.
