DIOPHANTUS A KEY FIGURE IN THE HISTORY OF ALGEBRA Essay

DIOPHANTUS A KEY FIGURE IN THE HISTORY OF ALGEBRA - Essay ExampleHe was a Greek mathematician who was born, raised and lived in Alexandria in Egypt which was considered a striking center for learning and culture in the Greek world. During his time he was best known for his collection of books arithmetica which was a landmark work in the algebra history. He had a very huge influence on the development of number theory with the Diophantine equations (Book Rags, n.d).Diophantus book The Arithmetica was a much higher one on level compared to the others as it had (or it gave) many amazing solutions to the difficult indeterminate equations. He was very keen as he did not have any motion-picture show for zero and tried as much as he could to avoid negatives in his equations. His keenness drove him at three types of quadratic equations that include ax2 + bx = c, ax2 = bx + c and ax2 + c = bx. However despite him using the three types, todays mathematics only one case (only one quadratic equ ation) is looked at. He as well as considered other various types of problems. He was good at solving many mathematics problems that included the pairs of simultaneous quadratic equations (Algebra.com)Diophantus made many contributions to algebra and one of contributions which exit be discussed in detail is the problems of Arithmetica. There are six books of Arithmetica that present the indeterminate and determinate problems and they are treated using algebraic inequalities and algebraic equations. Diophantus moves from the open to difficult in the degree of the unknown numbers and equations. All his works are summed in the sixth book which has a number of exercises that belong to a variety of group problems. The exercises are related to the right triangle and without taking into consideration the dimensions the polynomials are created from the surface and from the sides and once from the angle bisector (encyclopedia.com., 2011).The first book by Diophantus contains the determina te problems that are of the second and the first degree.