To determine how many seconds Mohan's clock will take to strike Eleven O'clock, we first analyze the time it takes to strike Seven O'clock:
We can deduce the average time it takes for the clock to strike once:
Time per strike = \(\frac{7 \text{ seconds}}{7 \text{ strikes}} = 1 \text{ second per strike}\)
Now, apply this rate to Eleven O'clock, where the clock will strike 11 times:
Time for 11 strikes = \(11 \times 1 \text{ second per strike} = 11 \text{ seconds} \)
However, since the clock strikes at regular intervals and there is a slight additional time for completion, we re-evaluate using the proportional timing approach:
Given that for 7 strikes it takes 7 seconds, the time gap between strikes should also be considered. Essentially, you have 6 gaps between 7 strikes:
Time gap per strike = \(\frac{7 \text{ seconds}}{6 \text{ gaps}} = 1.\overline{1666667} \text{ seconds per gap} \)
For 11 strikes, there will be 10 gaps:
Total time = \(10 \times 1.\overline{1666667} \approx 11.6666667 \text{ seconds} \)
Therefore, the clock will take approximately 11.66666667 seconds to strike Eleven O'clock. Thus, the correct answer is:
11.66666667 seconds.
Find the missing code:
L1#1O2~2, J2#2Q3~3, _______, F4#4U5~5, D5#5W6~6
Find the missing number in the table.