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Safe manhours become zero after a Lost Time Incident (LTI) because the occurrence of an LTI signifies that an employee has been injured to the extent that they cannot perform their work duties. This event resets the safety record for the organization, indicating a failure in safety protocols and practices. Consequently, all previously counted safe manhours are negated, reflecting the need for immediate review and improvement of safety measures to prevent future incidents.

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When rearranged what famous latin phrase do these words make -it om lti mul mu ne ta mo nia nov?

it om lti mul mu ne ta mo nia nov omnia multi nemo novit multa


What do you understand by state transition matrix of a linear time invariant system?

The state transition matrix of a linear time-invariant (LTI) system describes how the state of the system evolves over time in response to initial conditions. It is denoted as ( e^{At} ), where ( A ) is the system matrix, and ( t ) represents time. This matrix provides a way to calculate the state at any future time based on the current state, allowing for the analysis and simulation of the system's behavior. In essence, the state transition matrix encapsulates the dynamics of the system in a compact form, facilitating solutions to state-space representations of LTI systems.


What is the application of convolution sum?

The convolution sum is primarily used in signal processing to analyze the output of linear time-invariant (LTI) systems when given an input signal. It combines two discrete-time signals by integrating their overlapping areas, allowing for the determination of how the input signal is transformed by the system's impulse response. This technique is crucial in applications such as filtering, image processing, and communications, where it helps in understanding and designing systems that manipulate signals effectively.


Why is laplace transform used in communication system?

The Laplace transform is used in communication systems to analyze and design linear time-invariant (LTI) systems by transforming differential equations into algebraic equations, simplifying the analysis of system behavior. It helps in understanding system stability, frequency response, and transient response, which are crucial for signal processing and modulation. Additionally, the Laplace transform aids in the design of filters and controllers, ensuring effective signal transmission and reception in various communication technologies.


What is unit sample response?

Unit sample response refers to the output of a system when it is subjected to a unit impulse input, typically represented as a delta function. It characterizes the system's behavior and is crucial in understanding its dynamics, as it effectively captures how the system responds to a brief, instantaneous input. This response is fundamental in linear time-invariant (LTI) systems and is used to analyze and design systems in fields like control theory and signal processing. By convolution of the unit sample response with any input signal, one can determine the system's output for that input.

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When rearranged what famous latin phrase do these words make -it om lti mul mu ne ta mo nia nov?

it om lti mul mu ne ta mo nia nov omnia multi nemo novit multa