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    Four chimes ring simultaneously at 5:30 a.m. After that, they ring at the intervals of 15 seconds, 20 seconds, 25 seconds and 30 seconds, respectively
    Question

    Four chimes ring simultaneously at 5:30 a.m. After that, they ring at the intervals of 15 seconds, 20 seconds, 25 seconds and 30 seconds, respectively. How many times will these chimes ring together till 8:15 a.m., including at 5:30 a.m.?

    A.

    32

    B.

    34

    C.

    31

    D.

    33

    Correct option is B

    ​Given:

    Four chimes ring together at 5:30 a.m.

    Intervals: 15 s, 20 s, 25 s, and 30 s

    We are to count how many times they ring together from 5:30 a.m. to 8:15 a.m. (inclusive)

    Solution:

    LCM of 15, 20, 25, 30 = 300 seconds

    Time from 5:30 a.m. to 8:15 a.m. = 2 hours 45 minutes

    = 165 × 60 =  9900 seconds

    Number of times(including 5 : 30 am)

    =9900300+1=33+1=34= \frac{9900}{300} + 1 = 33 + 1 = 34​​

    Thus, The chimes will ring together 34 times

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