To determine the number of seconds it takes for the second hand of a clock to move from 12 to 2, we need to understand the motion of the second hand. The second hand completes one full revolution (360 degrees) in 60 seconds.
The clock face is divided into 12 equal sections, each representing an hour. Each hour section represents:
\frac{360^\circ}{12} = 30^\circ
When the second hand moves from 12 to 2, it moves across 2 hour sections. Therefore, the angle swept by the second hand is:
2 \times 30^\circ = 60^\circ
Since the second hand completes 360 degrees in 60 seconds, it sweeps through 1 degree in:
\frac{60 \text{ seconds}}{360^\circ} = \frac{1}{6} \text{ seconds per degree}
Therefore, to sweep through 60 degrees, the second hand will take:
60^\circ \times \frac{1}{6} \text{ seconds per degree} = 10 \text{ seconds}
Thus, it takes 10 seconds for the second hand to move from 12 to 2.
Because it counts seconds.
It takes 1 minute to rotate 1 time.
Because it points at the seconds? hours minutes seconds
The second hand of a clock completes one full revolution every 60 seconds. To move from the 3 to the 8 on the clock face, the second hand needs to cover a distance of 5 out of the 60 total seconds on the clock. Therefore, it would take 5/60 or 1/12 of a minute for the second hand to move from the 3 to the 8, which is equivalent to 5 seconds.
The speed of a clock hand depends on what the clock hand indicates the second hand is 2pi per 60seconds, the minute hand is 2pi per 3600 seconds and the hour hand is 2pi per 216000 seconds.
one second
The second hand on a clock is called the "second hand" because it measures seconds as they pass, helping to indicate the precise time.
In many cases, there is a third hand that ticks on seconds
look at the nearest clock with a second hand is the easiest way
When the second hand is at 4 on a clock, 20 seconds have passed since the minute hand was pointing directly at the 12.
The second hand of a clock completes a full revolution every 60 seconds, which is equal to 2π radians. Therefore, in 30 seconds, the second hand turns through π radians.
1 per minute.