Differential calculus. At every point along this curve, the ball is changing velocity, so there's no timespan where the ball is traveling at a constant rate. We can, however, ...

In the application of calculus to supercoiled DNA, the double helix is modeled as a continuous curve. As usual, calculus likes to work with continuous objects. In reality, ...

Extends the concepts of Calculus I and II that deal with functions of a single variable to multi-variable functions, vector-valued functions and vector fields. Vectors and vector-valued functions, the ...

Cal State Los Angeles calculus instructor Jennica Melendez shows how to estimate areas under curves. His classmate and fellow electrical engineering major Sergio Arredondo agreed that the summer class ...

Id: 035267 Credits Min: 4 Credits Max: 4 Description. Provides a review of pre-calculus, algebra and trigonometry integrated with the second half of Calculus I. Inverse trig functions and their ...

A paper written in 1994 purports to develop a 'mathematical model for the determination of total areas under curves.' Newsletters Games ... Tai's Model" are made in jest when a team uses calculus.

In the late 19th century, Karl Weierstrass invented a fractal-like function that was decried as nothing less than a “deplorable evil.” In time, it would transform the foundations of mathematics.