Math, asked by viveksathyan1714, 1 year ago

The hour and minute hands of a clock are currently in the same position on the dial of that clock. after how much time will the two hands meet again?

Answers

Answered by Rishodhika1
0

Answer:

if you ask that the clock hand should meet again at the same point then it takes 12 hours

Answered by hemakumar0116
0

Answer:

This 65-minute period is the typical 65-minute period (not the one in the clock). However, a normal clock's hands do not cross over at intervals of 65 minutes.

Step-by-step explanation:

This 65-minute period is the typical 65-minute period (not the one in the clock). However, a normal clock's hands do not cross over at intervals of 65 minutes.

Not every 60 minutes, but roughly every 65, the hands cross over. Every day, the hands line up 22 times.

We are aware that the hour hand and minute hand line up every 65 minutes, not every 60. Additionally, between the hours of 11 and 1, the hour and minute hands only line up once, at 12 o'clock.

The two hands coincide precisely 11 times throughout the course of a 12-hour period, according to the two claims made above.

#SPJ2

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