Starting with the hands in a straight line on the same side of the centre, consider how the hands move:
At 12 o'clock they are in a straight line on top of each other. In 1 hour, the minute hand has moved a full circle, but the hour hand has moved forward a bit, so they are in a straight line again when the minute hand a moved a bit more. This will be repeated for each hour, but when the hour hand reaches the 12 again, the hands will have been in line 11 times in the 12 hours. So the hands are in line every 12/11 hours, or 1 hour 5 mins 27 3/11 seconds, giving the times as (rounded to nearest second):
12:00:00, 1:05:27, 2:10:55, 3:16:22, 4:21:49. 5:27:16, 6:32:44, 7:38:11, 8:43:38, 9:49:05, 10:54:33
When considering the hands in line on opposite side of the centre similar logic can be applied as before and so it is known that the hands will line up every 1 hour 5 mins 27 3/11 seconds, thus when the hands are lined up opposite the centre, the times will be (to the nearest second):
6:00:00, 7:05:27, 8:10:55, 9:16:22, 10:21:49, 11:27:16, 12:32:44, 1:38:11, 2:43:11, 3:49:05, 4:54:33
Yes because angles on a straight line add up to 180 degrees
they form a straight line
No, they could only form a straight line.
3 times.
Displacement of a straight line is zero...
The hands of the clock will form a straight line 12 times.
2
0600
60 times
The hour and minute hands are in a straight line opposite each other at 6 o`clock, and at 10 other times during any 12-hour period, for a total of 22 times a day.They also overlap 22 times a day, at 20 times other than at 12 o'clock.(see related question)
Easy.
You can draw a straight line in a clock when the hour hand, and the minute hand, are facing the opposite direction to each other. For an example 6:00,2:45,etc
A straight angle is 180o better known as a straight line. The hands of a clock showing a quarter past nine forms a straight angle.
If they do intersect, they will form a line.
I would claim that a straight line is slightly bend as we define straight from the horizon.
A tangent at that point where a straight line just touches a curve and a secant line when the straight line bisects the curve.
a straight line