Everywhere there is change in conditions from communications to economics.
Because calculus is lots of fun! Also because it is useful in science and engineering.
probably not, but maybe its a useful tool probably not, but maybe its a useful tool
Calculus Solved is software that is useful for learning calculus. It allows you to enter in problems and will walk you through how to solve each one. It also includes tests so you can track your progress.
Yes, engineers don't only use calculus but they use it for almost anything. In your first year of engineering school you will take 2 calculus classes as well as use calculus principles in all your other classes. They use it to do the craziest things. In summary... YES! YES! YES!
Trigonometry is essential to the study of higher mathematics (calculus) and to the understanding of many scientific and engineering principles. Trigonometry and calculus can be used to model many shapes, motions, and functions in daily life.
Bernard Pagurek has written: 'The classical calculus of variations in optimum control problems' -- subject(s): Control theory, Mathematical optimization, Calculus of variations, Maximum principles (Mathematics)
I happened upon this first year calculus course examination a couple of days ago which might provide some indication. Please see the link.
It's the college calculus class that students majoring in business must take. It includes the same concepts as any calculus class, but it discusses them in the business setting; like how to interpret definite integrals as useful business data, or how to find the maximum value on a curve that represents profit.
Mathematicians are particularly interested in the mathematical principles of differential geometry and tensor calculus that underlie general relativity. These principles help describe how gravity works in the universe and how spacetime is curved by mass and energy.
The answer depends on when "back then" was. But since you have not bothered to share that crucial bit of information, I cannot provide a more useful answer.
Determining the "hardest" calculus problem is subjective and can vary depending on individual strengths and weaknesses. However, some commonly challenging calculus problems involve intricate applications of multiple calculus concepts, such as optimization, related rates, or advanced integration techniques. Problems that require a deep understanding of calculus principles, creativity in problem-solving, and the ability to apply various strategies tend to be considered the most difficult.
Robert Carl Yoder has written: 'On the uses of variational principles in physics' -- subject(s): Calculus of variations