Physicists, chemists, engineers, and many other scientific and technical specialists use calculus constantly in their work. It is a technique of fundamental importance.
There are several meanings to the word 'calculus.' The plural for calculus is 'calculi.' There is no plural for the calculus we use in mathematics.
My Calculus class is in third period. Calculus is a noun
Im still taking Integral Calculus now, but for me, if you dont know Differential Calculus you will not know Integral Calculus, because Integral Calculus need Differential. So, as an answer to that question, ITS FAIR
there was no sure answer about who started calculus but it was Isaac Newton and Gottfried Wilhelm Leibniz who founded calculus because of their fundamental theorem of calculus.
Calculus was invented to solve physics problems, so the importance of studying calculus is to solve physics problems.
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calculus is very interesting subject . and in computer science it is as important as programing. a good programer must have tight grip on mathematics especially on calculus because it,s help a lot in programing logic
Physicists, chemists, engineers, and many other scientific and technical specialists use calculus constantly in their work. It is a technique of fundamental importance.
Series in calculus are important for many reasons. One of them is the ability to differentiate or integrate a series that represents a function much easier than the function itself.
ordainay differential eq in daily life plzzzzzzzzzzz tell me
Those are among the most fundamental concepts in calculus; they are used to define derivatives and integrals.
Its importance is tremendous - it has many different applications. Some of the applications include calculation of area, of volume, moment of inertia, of work, and many more.
Velocity is the big one. However all physics rely on it. It is also used to calculate water flow-age, force required, added weight, heat sinks.... Anything that changes uses calculus.
Extremely, beyond simple highschool physics. Distributed loads, changing rates over time etc.
If F(x) is a function, and F ‘(x) = f(x), then F(x) is the antiderivative (or indefinite integral) of f(x) It is the cornerstone of integral calculus and is used for areas, volumes, lengths and so much more!
Most complex engineering problems cannot be solved without calculus. Force related problems are a great example - how else would you calculate the force exerted on a particle a specific distance from an electrically charged wire?