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It will form 120 degrees

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Q: Which angle does the clock form when its at 4 ocklock?
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Related questions

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

obtuce angle


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.


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

4 Hope this helps


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

obtuse


How looks an obtuse angle?

On a standard wall clock, 4:00 is an obtuse angle.


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

The correct answer is 120 DEGREES


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

About 5 after 4.


How many times during the day do the hands of a clock form a straight angle?

4 times 6:00am, 6:00pm, 12:30am,12:30pm


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

120 degrees and 240 degrees.


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.


What time on a clock form an o btuse angle?

The hands on a clock must be greater than 90 degrees to be obtuse, so you find times where the time is >90 degrees.Examples are: 4:00, 5:00, 6:00, 7:00, 8:00.


What can be concluded about two angles that each form a linear angle with angle 4?

Let's call the two angles angle 1 and angle 2. We are given that angle 1 and angle 4 form a linear angle and that angle 2 and angle 4 form a linear angle. Because linear angles measure 180 degrees, we arrive at: m<1 + m<4 = 180 m<2 + m<4 = 180. By subtracting the second equation from the first, we get: m<1 - m<2 = 0. And finally: m<1 = m<2. Thus, angle 1 is congruent to angle 2.