- #1
The expression looks right (it's hard to see the dots). But, you should use a simple equals sign ##=##, rather than ##\Rightarrow##.Mishal0488 said:
A time derivative is a mathematical concept that represents the rate of change of a quantity with respect to time. It is denoted by a dot above the variable, such as ˙x.
A time derivative is calculated by taking the limit of the change in the quantity divided by the change in time, as the change in time approaches zero. This is known as the derivative formula: ˙x = lim(Δx/Δt).
Time derivatives are used to describe the behavior of a system over time. They help us understand how a quantity changes over time and can be used to predict future values.
Time derivatives are used in many fields, including physics, engineering, economics, and biology. They are used to describe the motion of objects, the growth of populations, the change in stock prices, and many other phenomena.
The best way to check if you are using time derivatives correctly is to double check your calculations and make sure they align with the derivative formula. It is also helpful to compare your results to real-world data or other known solutions to confirm their accuracy.
