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What angle in degree does the minute hand of a clock rotates in 25 times?
It rotates 25*360 = 9000 degrees.
How many times in a day angle between the minute and hour hands of a clock equal to an angle theta where 0theta180 degree?
44. 22 in each 12 hour cyccle.
How many times do the clock hands form a 90 degree angle in one day?
44 times in 24 hours.(Considering the hour- and minute-hands only.)
How many times does a clock form a 48 degree angle?
22 times in a day.
How many times a day does the hand of a clock make a 47 degree angle?
22 times.
How many times do the minute hang and hour hang of a clock make and angle of 90 degree in day?
23 times
What angle in degree does the minute hand of a clock rotates in 25 times?
It rotates 25*360 = 9000 degrees.
How many times a day does a clock make a zero degree angle?
A clock makes a zero degree angle twice a day. This occurs when the hour and minute hands align perfectly, typically at 12:00 (noon) and 12:00 (midnight). At these times, the hands form a straight line, representing a zero degree angle.
How many times in a day angle between the minute and hour hands of a clock equal to an angle theta where 0theta180 degree?
44. 22 in each 12 hour cyccle.
How many times do the clock hands form a 90 degree angle in one day?
44 times in 24 hours.(Considering the hour- and minute-hands only.)
How many times in a day is the angle between the minute and hour hands of a clock equal to an angle?
360 times
How many times does a clock form a 48 degree angle?
22 times in a day.
How many times a day does the hand of a clock make a 47 degree angle?
22 times.
Method of finding the acute angle between the hour hand and minute hand of a clock at 4 PM?
Each minute on the clock is 1/60 of the 360 degree circle or 6 degrees. There are 20 minute lines between 12 and 4 therefore, 20 times 6 is 120 degrees.
How many times in a day hour and minute hands are at 180 degree angle?
24 times
How many times does a clock form a 45 degree angle?
22 times in every 12 hours.
How many times in a day is the angle between the minute and hour hands of a clock equal to an angle θ where 0 θ 180?
24
