- #1
haoku
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If ds = integration of f(t) dt then can I say:
ds/dt= f(t)?
I am very confuse with that. please help
ds/dt= f(t)?
I am very confuse with that. please help
Last edited:
A differential concept is a term used in mathematics and physics to describe a concept that changes over time or in relation to other variables. It is often used in calculus to calculate rates of change.
A differential concept is a more general term that encompasses the concept of a derivative. A derivative specifically refers to the rate of change of a function, while a differential concept can refer to any variable that changes over time or in relation to other variables.
An example of a differential concept is velocity, which is the rate of change of an object's position over time. It is affected by other variables such as acceleration and time, making it a differential concept.
In science, differential concepts are used to understand and analyze how different variables or systems change over time. They are often used in fields such as physics, biology, and economics to model and predict changes in complex systems.
Yes, there are many practical applications of differential concepts. For example, in engineering, differential concepts are used to design and optimize systems such as bridges and buildings. In medicine, they are used to understand how diseases progress and how treatments can affect them.