If a function f(t) is Laplace transformable, then-A-|f(t)| e σ1t dt < ∞ for a real positive σ1B-|f(t)| e σ1t dt < 0 for a real positive σ1C-|f(t)| e σ1t dt < 0 for a real positive σ1D-|f(t)| e σ1t dt < ∞ for a real positive σ1-A-|f(t)| e σ1t dt < ∞ for a real positive σ1

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If a function f(t) is Laplace transformable, then-A-|f(t)| e σ1t dt &lt; ∞ for a real positive σ1B-|f(t)| e σ1t dt &lt; 0 for a real positive σ1C-|f(t)| e σ1t dt &lt; 0 for a real positive σ1D-|f(t)| e σ1t dt &lt; ∞ for a real positive σ1-A-|f(t)| e σ1t dt &lt; ∞ for a real positive σ1

APTITUDE CRACK · Accepted Answer

The correct option is  A |f(t)| e σ1t dt &lt; ∞ for a real positive σ1 No answer description is available.

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Q1: If a function f(t) is Laplace transformable, then

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Signals and Systems

Q1: If a function f(t) is Laplace transformable, then

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