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x(t) = rect(t)
X(w) = (2sin(w/2))/w
x(t) = δ(t)
X(w) = 1
x(t) = e^(jw0t)
X(w) = 2πδ(w−w0)
x(t) = sin(w0t)
X(w) = (π/j)(δ(w−w0)−δ(w+ w0))
x(t) = cos(w0t)
X(w) = π[δ(w−w0) + δ(w+ w0)]
x(t) = 1
X(w) = 2πδ(w)
x(t) = sin(Wt)/(πt)
X(w) = 1, |w| < W, 0 |w| > W
x(t) = u(t)
X(w) = 1/(jw) + πδ(w)
x(t)e^(jw0t)
X(w-w0)
x(t-t0)
X(w)e^(-jwt0)
x(-t)
X(-w)
x(at)
(1/|a|)X(w/a)
d(x(t))/dx
jwX(w)
d²(x(t))/dx
-w²X(w)
x(t) * y(t)
X(w)Y(w)
x(t)y(t)
1/(2π) integral -inf +inf X(y)Y(w-y)dy
cos (w0t)
(1/2)(e^jwt + e^-jwt)
sin (w0t)
(1/2j)(e^jwt - e^-jwt)