Correct answer
First, we can break down the recorded response times into segments of 5 minutes: 1. **First Segment (1.5s, 1.8s, 2.1s, 2.3s, 2.0s)**: - Average = frac1.5+1.8+2.1+2.3+2.05=frac9.75=1.94s (does not trigger) 2. **Second Segment (1.8s, 2.1s, 2.3s, 2.0s, 1.9s)**: - Average = frac1.8+2.1+2.3+2.0+1.95=frac10.15=2.02s (triggers) 3. **Third Segment (2.1s, 2.3s, 2.0s, 1.9s, 1.7s)**: - Average = frac2.1+2.3+2.0+1.9+1.75=frac10.05=2.00s (does not trigger) 4. **Fourth Segment (2.3s, 2.0s, 1.9s, 1.7s, 2.4s)**: - Average = frac2.3+2.0+1.9+1.7+2.45=frac10.35=2.06s (triggers) 5. **Fifth Segment (2.0s, 1.9s, 1.7s, 2.4s, 2.5s)**: - Average = frac2.0+1.9+1.7+2.4+2.55=frac10.55=2.10s (triggers) 6. **Sixth Segment (1.9s, 1.7s, 2.4s, 2.5s, 2.2s)**: - Average = frac1.9+1.7+2.4+2.5+2.25=frac10.75=2.14s (triggers) From the analysis, the alarm triggers during the second, fourth, fifth, and sixth segments. However, the alarm must trigger for 5 consecutive minutes, meaning it needs to exceed the threshold for 5 consecutive segments. Since the second segment triggers, but the third does not, the alarm does not maintain the required condition for consecutive triggering. Thus, the alarm will trigger a total of 3 times, but not consecutively for 5 minutes. Therefore, the answer is that the alarm will trigger 3 times based on the defined conditions.