Given two continuous time signal x(t) =e−t and y(t)=e−2t which exists for t> 0 then the convolution z(t)=x(t)∗y(t) is

Given two continuous time signal x(t) =e−t and y(t)=e−2t which exi

1.	Given two continuous time signal x(t) =e−t and y(t)=e−2t which exists for t> 0 then the convolution z(t)=x(t)∗y(t) is
Answer» Given two continuous time signal x(t) $= e^{- t} a n d y (t) = e^{- 2 t}$ which exists for t> 0 then the convolution $z (t) = x (t) * y (t)$ is

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Given two continuous time signal x(t) =e−t and y(t)=e−2t which exists for t&gt; 0 then the convolution z(t)=x(t)∗y(t) is

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Given two continuous time signal x(t) =e−t and y(t)=e−2t which exists for t> 0 then the convolution z(t)=x(t)∗y(t) is