The minute hand traces its path around the clock once in an hour. The distance travelled by the tip of the hand in this time is 2 x pi x 5cm.
The speed is then 10pi cm/hour, which is 8.73 x 10-5 ms-1.
60 minutes per hour. Ah, more like 360° per hour.
The speed of a piston in an engine is determined by the engine's RPM (revolutions per minute) and the stroke length of the piston. The speed can be calculated using the formula: speed = (2 * pi * RPM * stroke length) / 60. Increasing the RPM or stroke length will increase the speed of the piston.
To calculate the speed, divide the distance by the time taken. In this case, 18m/12min = 1.5 meters per minute.
To calculate the wavelength, you can use the formula: wavelength = speed of light / frequency. Given the speed of 330 m/s and length of 15m, divide the speed by the frequency to find the wavelength.
The swinging component of a grandfather clock is called the pendulum. It regulates the timekeeping of the clock by controlling the speed at which the clock's gears turn. The length of the pendulum determines the clock's accuracy and helps keep time consistent.
To calculate the speed of a conveyor in feet per minute (FPM), first determine the length of the conveyor belt in feet and the time it takes for one complete revolution of the belt in minutes. Use the formula: Speed (FPM) = Length of the belt (feet) / Time for one revolution (minutes). If the time is in seconds, convert it to minutes by dividing by 60 before performing the calculation.
The number of clock cycles per minute which determines the spped of le system
its formula is 2pi r
The angular speed (expressed, for example, in radians/second, degrees/minute, etc.) doesn't depend on the length of the hand. To calculate this, just divide a full circumference (= 360 degrees, or 2 x pi if you use radians) by the time it takes to turn around once. To calculate the linear speed, multiply the radius by 2 x pi, to get the circumference. Then divide that by the time it takes to turn around once. For example, for the minute hand you would divide by 1 hour.
length
it moves at one click every 60 seconds
It doesn't matter where it is on the clock. If the clock is working properly, the speed of the hand is constant.The hand's angular speed is 360 degrees per minute = 6 degrees per second.For the linear speed, the tip of the second-hand revolves in a circle whose circumference is(2 pi) times (length of the hand) = 4 pi centimeters.It revolves once per minute. So the speed of the tip is (4 pi) cm/minute, or (240 pi) cm/hour.In numbers, the speed at the tip is:12.6 cm/minute2.09 mm/sec7.54 meters/hour0.000469 mile/hour593.7 feet/day12.593 furlongs/fortnight.Notice that this is the speed at the second-hand's tip. Other points on it travel slower.The closer the point is to the center, the slower its speed is. At the center, it spins, butthe linear speed is zero.
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.
60 minutes per hour. Ah, more like 360° per hour.
A clock's second hand makes one complete revolution each minute. Thus, by definition, it is rotating at one revolution per minute or one RPM. That's its "rotational velocity" and it is the same no matter how big or small the clock might be. The actual velocity that the tip of the second hand might trace out as it revolves around the center of the clock will vary with the length of the second hand. The longer the hand, the faster the tip moves around the circumference.
It takes 1 minute to rotate 1 time.
The hands of a clock move at a constant speed, not slowing or speeding up. Therefore, the acceleration is a constant 0 rad/s2