Constructive interference occurs when the waves are in phase and their amplitudes add up.
A path difference of one wavelength (λ) corresponds to a phase difference of 2π radians, so a path difference of 2λ corresponds to a phase difference of 4π radians, and so on.
Therefore, a path difference of 16.0 cm corresponds to a phase difference of 2π x 16.0 cm / 8.0 cm = 4π radians, which is a multiple of 2π and results in constructive interference.
A path difference of 3λ/2 corresponds to a phase difference of 3π radians, which is also a multiple of 2π and results in constructive interference.
A phase difference of 180° corresponds to a path difference of λ/2, which is not a multiple of the wavelength and results in destructive interference.
A phase difference of 3π radians corresponds to a path difference of 3λ/2, which we already determined results in constructive interference.
Therefore, the answers that would cause constructive interference when the waves meet are A and D.