three Bells toll at intervals of 12 minute, 15 minute and 18 minutes respectively. if they start tolling together at 9 a.m., at what time will toll together next
Answers
Answered by
30
Answer:
180 minutes.
Step-by-step explanation:
The bells toll at intervals of 12 min, 15 min and 18 min, respectively. (given)
After they start together, they would meet at the time when their tolling interval coincides i.e. The L.C.M of 12 15 and 18.
12 = 2*2*3
18 = 3*3*2
15 = 3*5
L.C.M is the product of distinct factors raised to the highest powers,
Thus, the L.C.M is:
2*2*3*3*5 = 180 minutes.
Hence, they will toll together after 180 minutes of starting i.e. after 3 hours.
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i hope it will helps you friend
Answered by
7
prime factorise all numbers
Step-by-step explanation:
12=2^2×3
15=3×5
18=3^2×2
lcm=3^2×5×2
=180
180 min= 3hr
so. next they will toll together after 3 hour.
pls mark brainiest
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