A pendulum clock loses 7.10 s every day. What fractional change ΔL/L must be made to the length L of the pendulum so that the clock keeps perfect time?
A pendulum clock loses 7.10 s every day. What fractional change ΔL/L must be made to...
A pendulum clock loses 13.80 s every day. What fractional change ΔL/L must be made to the length L of the pendulum so that the clock keeps perfect time?
once I find out per day 90/60*24*60, how do you get
period. fully explain each step and why please. know answer need to
know why
PHY 162 NOT Problems 453 r 7. A clock is constructed so that it keeps perfect time when its simple pendulum has a period of 1.000 s at locations where g = 9.800 m/s. The pendulum bob has length L 0.2482 m, and instead of keeping perfect time, the clock runs slow by 1.500 minutes...
Your grandfather clock's pendulum has a length of 0.9930 m. If the clock runs slow and loses 18 s per day, how should you adjust the length of the pendulum? Note: due to the precise nature of this problem you must treat the constant g as unknown (that is, do not assume it is equal to exactly 9.80 m/s2).
Pendulum clocks are typically made so the period of the pendulum is 1 second or 2 seconds, but they don't have to be. Suppose a grandfather clock uses a pendulum that is 60.00 centimeters long. The clock is accidentally broken, and when repaired, the length is shorter by 0.20 centimeters. Every 24 hours of correct time, the "repaired" clock will be off by how much?
A grandfather clock uses a pendulum with period 2.5 s to keep time. In one such clock, the pendulum bob has a mass 250g; the pendulum is set into oscillation by displacing it 35mm to one side. a) what is the length of the pendulum? b) Does the initial displacement satisfy the small angle approximation?
P4. A clock keeps time using the periodic motion of a simple pendulum. The pendulum consists of a string of length L and a bob of mass m-5.00 kg attached to the end of the string. The pendulum has a period T-1.00 s. The initial angle (0) at 0 is equal to 0.175 rad. The bob is released from rest (i.e. -0) at -0. The angle between the string and the vertical is given by the equation: e-a cos (or...
The following measurements were made using a simple pendulum. L= 946 ± 1mm (The distance from the point of suspension to the centre of mass of the bob), 10T = 19.51 ± 0.05s (the time for 10 periods). Calculate: (a) The time and uncertainty of 1 period [ T = …… ± …… s] (b) The relative uncertainty of the period [ΔT/T = …….] (c) The relative uncertainty of the length [ΔL/ L = ……… ] (d) The relative uncertainty...
You want to build a pendulum clock in which the time interval during which the "tick" sound is made (pendulum swinging one way) and the time interval during which the "tock" sound is made (pendulum swinging the other way) are each 0.50 s. a) If we assume the pendulum is a simple one, what should its length be?
The length of time (T) in seconds it takes the pendulum of a clock to swing through one complete cycle is givenby the formula T=2pi square root of L divided by 32 where L is the length in feet, of the pendulum, and pi is approximately 22 divided by 7. How long must the pendulum be if one complete cycle takes 2 seconds?
Problem 15.49 You want to build a pendulum clock in which the time interval during which the "tick" sound is made (pendulum swinging one way) and the time interval during which the "tock" sound is made (pendulum swinging the other way) are each 0.50 s. Part A If we assume the pendulum is a simple one, what should its length be?