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The correct answer is 120 DEGREES

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โˆ™ 2021-02-24 09:54:46
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โˆ™ 2010-01-29 07:33:44

120 degrees

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Q: What is the angle between the hands of a clock at 4 o clock?
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Related questions

What formula using the angle between the hands of a clock at 4 o clock?

obtuse


What time after 4 o'clock will the hands of the continuously driven clock from a right angle?

About 5 after 4.


If a clock show 3.45 what is the acute angle between the hands of the clock?

1) 190 2) 150 3) 16 2/3 4) 931/2


What is the angle between the hands of a clock at 4 o'clock?

Every five minutes is 30 degrees. 4 o'clock is 120 degrees.120 degrees.


What angle is formed by the hands of the clock at 4 oclock?

120 degrees and 240 degrees.


What angle is between hands at 4 o'clock?

The angle is 120 degrees


How many hours are there when the hands of the clock form an acute angle?

An acute angle is any angle that is between 0° and 90°.At the exact hour mark, the minute hand is always at the 12.And so, the hours where the clock form an acute angle are:1 o'clock2 o'clock10 o'clock11 o'clockThus, there are 4 hours.


What is the angle between the hands in a clock when the time is 3.15?

There are 30 degrees between the numbers on a clock face - therefore, if the time in hours has passed by a quarter of an hour, then the difference in angle between the head of the hour hand and the head of the minute hand would be 30 x 1/4 = 7.5 degrees.


What is distance formula between tips of hands of clock at 4 o clock?

The answer depends on how long the hand are!


What angle is the clock making when is hits 4 o clock?

obtuce angle


How many times do the clock hands form a 90 degree angle in 12 hour duration?

4 Hope this helps


What angle is made by the hands of the clock at four o'clock?

120 degrees is the angle made by the hands of a clock at 4 o clock. To get this answer, you could divide the clock into equal parts (12), and find the ratio of the time in terms of parts to the total number of parts of the clock (which would be 4/12 in this case). Then, you cross multiply the ratio you got, to the ratio of the unknown degrees to the total number of degrees in a circle (x/360). (4 * 360 = 12x). The answer should be 120 degrees.

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