Madhava of Sangamagrama is credited with developing the fundamental concepts of calculus, including the idea of the derivative and the integral, centuries before their formalization in Europe.

The Madhava series is an infinite series that can be used to approximate the value of π. It is given by the formula: π = 4 * (1 - 1/3 + 1/5 - 1/7 + ...).

Nilakantha Somayaji developed a method for finding the area of a triangle using calculus in the 15th century. His method is based on the idea of dividing the triangle into an infinite number of small triangles and then summing their areas.

The Fundamental Theorem of Calculus is a fundamental theorem in calculus that establishes a relationship between differentiation and integration. It states that the area under a curve can be found by integrating the function that defines the curve.

Srinivasa Ramanujan developed a method for finding the volume of a solid of revolution using calculus in the early 20th century. His method is based on the idea of dividing the solid into an infinite number of thin disks and then summing their volumes.

Ramanujan's Method is a method for finding the volume of a solid of revolution developed by Srinivasa Ramanujan in the early 20th century. It is based on the idea of dividing the solid into an infinite number of thin disks and then summing their volumes.

Gangesha Upadhyaya developed a method for finding the center of mass of a region using calculus in the 14th century. His method is based on the idea of dividing the region into an infinite number of small pieces and then summing their masses and moments.

Gangesha's Method is a method for finding the center of mass of a region developed by Gangesha Upadhyaya in the 14th century. It is based on the idea of dividing the region into an infinite number of small pieces and then summing their masses and moments.

Bhaskara I developed a method for finding the moment of inertia of a region using calculus in the 7th century. His method is based on the idea of dividing the region into an infinite number of small pieces and then summing their masses and distances from a given axis.

Bhaskara's Method is a method for finding the moment of inertia of a region developed by Bhaskara I in the 7th century. It is based on the idea of dividing the region into an infinite number of small pieces and then summing their masses and distances from a given axis.

Jyeshtadeva developed a method for finding the work done by a force using calculus in the 16th century. His method is based on the idea of dividing the path of the force into an infinite number of small segments and then summing the products of the force and the displacement along each segment.

Jyeshtadeva's Method is a method for finding the work done by a force developed by Jyeshtadeva in the 16th century. It is based on the idea of dividing the path of the force into an infinite number of small segments and then summing the products of the force and the displacement along each segment.

Narayana Pandit developed a method for finding the velocity and acceleration of a moving object using calculus in the 14th century. His method is based on the idea of dividing the time interval into an infinite number of small intervals and then summing the products of the force and the displacement along each interval.

Narayana Pandit's Method is a method for finding the velocity and acceleration of a moving object developed by Narayana Pandit in the 14th century. It is based on the idea of dividing the time interval into an infinite number of small intervals and then summing the products of the force and the displacement along each interval.

Sridhara Acharya developed a method for finding the trajectory of a projectile using calculus in the 12th century. His method is based on the idea of dividing the trajectory into an infinite number of small segments and then summing the products of the force and the displacement along each segment.

Sridhara Acharya's Method is a method for finding the trajectory of a projectile developed by Sridhara Acharya in the 12th century. It is based on the idea of dividing the trajectory into an infinite number of small segments and then summing the products of the force and the displacement along each segment.