Bhaskara II's most famous work is the Siddhanta Shiromani, which consists of four parts: Lilavati (arithmetic), Bijaganita (algebra), Goladhyaya (spherics), and Grahaganita (astronomy).

Bhaskara II developed a method for solving linear equations that is known as Bhaskara's Method. This method involves using a series of transformations to reduce the equation to a simpler form that can be easily solved.

Bhaskara II's formula for solving a quadratic equation is (x = \frac{-b \pm \sqrt{b^2 - 4ac}}{2a}), where (a), (b), and (c) are the coefficients of the quadratic equation.

Bhaskara II formulated a theorem that states that the sum of the interior angles of a triangle is equal to two right angles. This theorem is known as Bhaskara's Theorem.

Bhaskara II developed a model for calculating the positions of the planets and other celestial bodies, which is known as Bhaskara's Model. This model was based on the idea that the Earth is at the center of the universe and that the planets move in circular orbits around it.

Bhaskara II introduced the trigonometric function known as the tangent, which is defined as the ratio of the sine of an angle to the cosine of the same angle.

Bhaskara II's work had a significant influence on the Italian mathematician Fibonacci, who is known for his contributions to number theory and the Fibonacci sequence.

Bhaskara II was bestowed with the title of Ganita Chakravarti (Emperor of Mathematics) by the king of Malwa in recognition of his outstanding contributions to mathematics.

Bhaskara II developed a calendar known as the Bhaskara Calendar, which was based on astronomical observations and calculations.

Bhaskara II applied his knowledge of mathematics and astronomy to practical problems such as navigation and surveying.

Bhaskara II's work was preserved and transmitted to future generations through oral tradition, written manuscripts, and stone inscriptions.

Bhaskara II's work influenced the development of mathematics and astronomy in various ways, including leading to the development of new techniques, inspiring other scholars, and contributing to the advancement of scientific knowledge.

Bhaskara II's work is considered to be important because it demonstrated his mathematical and astronomical knowledge and skill, provided solutions to practical problems, and laid the foundation for further advancements in these fields.

Scholars continue to study Bhaskara II's work for various reasons, including gaining insights into ancient Indian mathematics and astronomy, appreciating his ingenuity and creativity, and identifying areas for further research.

Bhaskara II's work inspires contemporary researchers and practitioners in various ways, including encouraging them to explore new concepts and techniques, motivating them to tackle challenging problems, and reminding them of the importance of combining theory and practice.