Correct Option: B

	∞
X(t) =		δ(t – kT)
	k = – ∞

To determine the Fourier transform of this signal, we first compute its Fourier series coefficients, defined by

ak =		t/2	δ(t) e–jkω0t dt
		-t/2

where,

ω0 =	2π
	T

ak =	1
	T

The Fourier transform of given function is a linear combination of impulses equally spaced in frequency, i.e.

	∞
X(jω) =		2π ak.δ(ω – kω0)
	k = – ∞

or

	∞
X(jω) =		2π.(1/T){δω – k(2π/1)}
	k = – ∞

or

	∞
X(jω) = (2π/T)		δ{ω -(2πk/1)}
	k = – ∞

→ As shown below

Hence, alternative (B) is the correct choice.