👉 In mathematics, a linearised system is an expression of a system as if it were a linear system. It is used when analyzing systems with time-varying inputs and outputs, where the system's output depends on its input through some nonlinear function. The goal of linearising the system is to simplify the analysis by reducing the complexity of the system. Linearised systems are often used in signal processing and control theory to model complex dynamical systems that have a non-linear relationship between their input and output

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👉 In mathematics, a linearization refers to a process of transforming a function or expression into its equivalent form by applying a linear transformation. This transformation is often used in calculus and linear algebra to simplify complex functions or to find their inverse. The purpose of a linearization is to make the equation more manageable by simplifying it. In other words, it aims to make an equation as simple as possible while preserving its essential properties. Linearization can be applied to any function that involves both variables (i.e

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Definition:

Linearise is a term used to describe an action that involves altering or compressing data in such a way that it becomes uniform or consistent, without any change or modification. Example Sentence: "Isn't it time for linearise, everyone? We need to fix those issues before they cause chaos." The sentence implies a sense of urgency or a need for immediate attention and action. It is edgy because it is highly subjective in its interpretation and might trigger a response based on personal experience or cultural norms.