Consider a causal LTI system characterized by differential equation dy(t)dt+4y(t)=2x(t)The steady state output y(t) is A sin (4t+Φ) for the input ej4t−e−j4tj then the value of A is ___. (Answer upto two decimal places) 0.71

Consider a causal LTI system characterized by differential equation dy

1.	Consider a causal LTI system characterized by differential equation dy(t)dt+4y(t)=2x(t)The steady state output y(t) is A sin (4t+Φ) for the input ej4t−e−j4tj then the value of A is ___. (Answer upto two decimal places) 0.71
Answer» $Consider a causal LTI system characterized by differential equation \frac{d y (t)}{d t} + 4 y (t) = 2 x (t)$ $The steady state output y(t) is A sin (4 t + Φ) for the input \frac{e^{j 4 t} - e^{- j 4 t}}{j} then the value of A is ___.$ $(Answer upto two decimal places)$ 0.71

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Consider a causal LTI system characterized by differential equation dy(t)dt+4y(t)=2x(t)The steady state output y(t) is A sin (4t+Φ) for the input ej4t−e−j4tj then the value of A is ___. (Answer upto two decimal places) 0.71

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