Indian Algebra

Aryabhata (476-550 CE) is widely regarded as the father of Indian Algebra. He made significant contributions to the development of algebraic concepts and techniques.

Brahmagupta (598-668 CE) is credited with developing the concept of the zero and introducing it into the number system. He also made significant contributions to algebra and astronomy.

Bhaskara II (1114-1185 CE) wrote several important mathematical works, including the Bijaganita, which is considered a landmark treatise on algebra.

Brahmagupta was the first mathematician to develop the concept of negative numbers and to formulate rules for their operations.

The Chakravala method is an ancient Indian method for solving indeterminate linear equations. It was developed by Indian mathematicians around the 12th century.

Brahmagupta developed the concept of the quadratic equation and provided a formula for solving it. This formula is known as the Brahmagupta formula.

The Sulbasutra is an ancient Indian text that contains rules for constructing geometric figures and solving geometric problems. It also includes methods for solving cubic equations.

Bhaskara II developed the concept of the indeterminate equation of the second degree and provided a method for solving it.

The Kuttaka method is an ancient Indian method for solving simultaneous linear equations. It was developed by Indian mathematicians around the 6th century.

Bhaskara II developed the concept of the Diophantine equation and provided methods for solving it.

Aryabhata's Method is an ancient Indian method for solving quadratic equations. It was developed by Aryabhata in the 5th century.

Bhaskara II developed the concept of the indeterminate equation of the third degree and provided a method for solving it.

The Chakravala method is an ancient Indian method for solving quartic equations. It was developed by Indian mathematicians around the 12th century.

Bhaskara II developed the concept of the indeterminate equation of the fourth degree and provided a method for solving it.

Indian mathematicians did not develop a method for solving quintic equations.