How to Solve Problems

How to Solve Problems
Author: Wayne A. Wickelgren
Publisher: W.H. Freeman
Total Pages: 262
Release: 1974-01-01
Genre: Mathematics
ISBN: 9780716708452

Examples help explain the seven basic mathematical problem-solving methods, including inference, classification of action sequences, working backward, and contradiction

Problem-Solving Strategies

Problem-Solving Strategies
Author: Arthur Engel
Publisher: Springer Science & Business Media
Total Pages: 404
Release: 2008-01-19
Genre: Mathematics
ISBN: 0387226419

A unique collection of competition problems from over twenty major national and international mathematical competitions for high school students. Written for trainers and participants of contests of all levels up to the highest level, this will appeal to high school teachers conducting a mathematics club who need a range of simple to complex problems and to those instructors wishing to pose a "problem of the week", thus bringing a creative atmosphere into the classrooms. Equally, this is a must-have for individuals interested in solving difficult and challenging problems. Each chapter starts with typical examples illustrating the central concepts and is followed by a number of carefully selected problems and their solutions. Most of the solutions are complete, but some merely point to the road leading to the final solution. In addition to being a valuable resource of mathematical problems and solution strategies, this is the most complete training book on the market.

How to Solve Mathematical Problems

How to Solve Mathematical Problems
Author: Wayne A. Wickelgren
Publisher: Courier Corporation
Total Pages: 292
Release: 2012-04-19
Genre: Science
ISBN: 0486152685

Seven problem-solving techniques include inference, classification of action sequences, subgoals, contradiction, working backward, relations between problems, and mathematical representation. Also, problems from mathematics, science, and engineering with complete solutions.

How to Solve Applied Mathematics Problems

How to Solve Applied Mathematics Problems
Author: B. L. Moiseiwitsch
Publisher: Courier Corporation
Total Pages: 338
Release: 2013-04-10
Genre: Mathematics
ISBN: 0486285227

This workbook bridges the gap between lectures and practical applications, offering students of mathematics, engineering, and physics the chance to practice solving problems from a wide variety of fields. 2011 edition.

Solve for Happy

Solve for Happy
Author: Mo Gawdat
Publisher: Simon and Schuster
Total Pages: 368
Release: 2017-03-21
Genre: Self-Help
ISBN: 1501157590

In this “powerful personal story woven with a rich analysis of what we all seek” (Sergey Brin, cofounder of Google), Mo Gawdat, Chief Business Officer at Google’s [X], applies his superior logic and problem solving skills to understand how the brain processes joy and sadness—and then he solves for happy. In 2001 Mo Gawdat realized that despite his incredible success, he was desperately unhappy. A lifelong learner, he attacked the problem as an engineer would: examining all the provable facts and scrupulously applying logic. Eventually, his countless hours of research and science proved successful, and he discovered the equation for permanent happiness. Thirteen years later, Mo’s algorithm would be put to the ultimate test. After the sudden death of his son, Ali, Mo and his family turned to his equation—and it saved them from despair. In dealing with the horrible loss, Mo found his mission: he would pull off the type of “moonshot” goal that he and his colleagues were always aiming for—he would share his equation with the world and help as many people as possible become happier. In Solve for Happy Mo questions some of the most fundamental aspects of our existence, shares the underlying reasons for suffering, and plots out a step-by-step process for achieving lifelong happiness and enduring contentment. He shows us how to view life through a clear lens, teaching us how to dispel the illusions that cloud our thinking; overcome the brain’s blind spots; and embrace five ultimate truths. No matter what obstacles we face, what burdens we bear, what trials we’ve experienced, we can all be content with our present situation and optimistic about the future.

Functional Equations and How to Solve Them

Functional Equations and How to Solve Them
Author: Christopher G. Small
Publisher: Springer Science & Business Media
Total Pages: 139
Release: 2007-04-03
Genre: Mathematics
ISBN: 0387489010

Many books have been written on the theory of functional equations, but very few help readers solve functional equations in mathematics competitions and mathematical problem solving. This book fills that gap. Each chapter includes a list of problems associated with the covered material. These vary in difficulty, with the easiest being accessible to any high school student who has read the chapter carefully. The most difficult will challenge students studying for the International Mathematical Olympiad or the Putnam Competition. An appendix provides a springboard for further investigation of the concepts of limits, infinite series and continuity.

Solve ""IT""

Solve
Author: Charles H. Kepner
Publisher: Dog Ear Publishing
Total Pages: 118
Release: 2016-09-16
Genre: Computers
ISBN: 1457513544

The IT professional is constantly struggling with information overload when addressing Incident and Problem Management situations. They need an approach that would dispense with all the different dimensions and layers of data and information to reveal the true nature of the incident or problem as early as possible. What the incident & problem investigators need is a structured, systematic thinking process that helps them to discover the information that is relevant and remove the irrelevant information. Imagine having access to a process that would deliver the correct starting point and provide you only the relevant information first time every time? Even better, imagine having a structured set of 18 questions that would identify what information is missing and therefore the reason why the cause has not been identified yet. When the investigator trusts the process he or she will have a more direct approach. “You either know the answer to the question or you need to get someone to go and get that specific information!” “RESOLVE IT” is a book that will provide you with the structure, process and questions on how to approach any incident situation and will increase your success and confidence levels beyond all expectations!

Can You Solve My Problems?

Can You Solve My Problems?
Author: Alex Bellos
Publisher: Guardian Faber Publishing
Total Pages: 0
Release: 2016
Genre: Mathematical recreations
ISBN: 9781783351145

A high-class puzzle book from the bestselling author of Alex's Adventures in Numberland; organised from easy-peasy to ninja level - with stories of puzzle mysteries, histories and scandals along the way this book will make your hippocampus happy.

How to Solve Large Linear Systems

How to Solve Large Linear Systems
Author: Aleksa Srdanov
Publisher: Universal-Publishers
Total Pages: 72
Release: 2019-12-01
Genre: Mathematics
ISBN: 1627347380

Solving the linear equation system n x n can also be a problem for a computer, even when the number of equations and unknowns is relatively small (a few hundred). All existing methods are burdened by at least one of the following problems: 1) Complexity of computation expressed through the number of operations required to be done to obtaining solution; 2) Unrestricted growth of the size of the intermediate result, which causes overflow and underflow problems; 3) Changing the value of some coefficients in the input system, which causes the instability of the solution; 4) Require certain conditions for convergence, etc. In this paper an approximate and exact methods for solving a system of linear equations with an arbitrary number of equations and the same number of unknowns is presented. All the mentioned problems can be avoided by the proposed methods. It is possible to define an algorithm that does not solve the system of equations in the usual mathematical way, but still finds its exact solution in the exact number of steps already defined. The methods consist of simple computations that are not cumulative. At the same time, the number of operations is acceptable even for a relatively large number of equations and unknowns. In addition, the algorithms allows the process to start from an arbitrary initial n-tuple and always leads to the exact solution if it exists.