hat is the angle between the two hands of a clock at 5:25?
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Answer:
The answer is zero angle
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For every 60 mins, the hour hand moves by 30•
Therefore, for 1 minute, it will move by (0.5)•
The angle between 3 ‘o’ clock and hour hand at 5:25 =30•+30•+(25/2)•
Now,
The angle between 3 ‘o’ clock and minute hand at 5:25=30•+30•
[as it point right at 5 ‘o’ clock]
The difference between the two is the angle required which is
={30•+30•+(25/2)•} -{30•+30•}
=(25/2)•
Therefore, for 1 minute, it will move by (0.5)•
The angle between 3 ‘o’ clock and hour hand at 5:25 =30•+30•+(25/2)•
Now,
The angle between 3 ‘o’ clock and minute hand at 5:25=30•+30•
[as it point right at 5 ‘o’ clock]
The difference between the two is the angle required which is
={30•+30•+(25/2)•} -{30•+30•}
=(25/2)•
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