Correct Answer - Option 1 : 1 s
\(R{T_{60}}\; = \;\frac{{0.167V}}{{Sa}}\)
Where RT60 is the reverberation time (to drop 60 dB), V is the volume of the room (m3), S is the total surface area of the room (m2), a is the average absorption coefficient of room surface (Sabine/m2) and Sa is the total absorption in sabines.
Given
V = 600 m3
Area of the room S1 = 220 m2, a1 = 0.03 ⇒ S1 a1 = 6.6
Area of the floor S2 = 120 m2, a2 = 0.06 ⇒ S2 a2 = 7.2
Area of ceiling S3 = 120 m2, a3 = 0.8 ⇒ S3 a3 = 96
Total absorption, Sa = a1S1 + a2S2 + a3S3 = 109.8 sabines
\(T\; = \;\frac{{0.167V}}{{Sa}}\; = \;\frac{{0.167 \times 660}}{{109.8}} \approx 0.167 \times 6 \approx 1\;sec\)