DISCUSSION
From the experiment, I found that there are several differences in between theoretical values and experimental values that being obtained. These differences should not be so obvious. The values supposed to be not much in difference as the experimental and theoretical values should be almost the same. By my inference, there are several factors that influenced these differences. One of the main factors that often occur in any experiment including this experiment is inconsistency while values are taken. Firstly, the hinge where the pendulum is hang is an 'allen key' and have 6 surfaces which is not smooth. Thus, the pendulum cannot swing smoothly compared if the hinge used is a smooth circular rod. While the pendulum is released, the angle where the pendulum is released is not accurate. The angle of released are not always the same each time, even the angle supposed to be at since the measurement of the angle is only depended on the protactor which is hold next beside the pendulum. Moreover, the angle is observed with our eyes and at different position. Thus, accuracy in this matter is questionable. Other than that, the time taken for the pendulum swing is also questionable as it is observed also with our eyes. The point where the pendulum starts and ends after ten consecutive swings are not really exact as we cannot really measure when the pendulum change it direction to a reversed swing. The time taken when the pendulum completed ten swin9gs is also not accurate. Even this matter seemed to be unreliable, actually it affects our readings a lot when it comes to calculation. Besides that, the area where this experiment is held is close to the laboratory entrance door and wind is also the factor for the pendulum to swing inconsistently as the wind speed changes all the time. There are times when wind blows quite fast and there are times when no wind blows at all. Thus, all of the factors above do influence the readings taken throughout this experiment and that is why the results vary in some way.
Very little affect. The weight is chosen by: 1) Won't require enormous bearings, or clockworks. 2) Heavy enough so that air resistance is not the dominant force. 3) Not so heavy that the Earth's rotation will not break the clock. etc.
When a pendulum is released to fall, it changes from Potential energy to Kinetic Energy of a moving object. However, due to friction (ie: air resistance, and the pivot point) and gravity the pendulum's swing will slowly die down. A pendulum gets its kinetic energy from gravity on its fall its equilibrium position which is the lowest point to the ground it can fall, however, even in perfect conditions (a condition with no friction) it can never achieve a swing (amplitude) greater than or equal to its previous swing. Every swing that the pendulum makes, it gradually looses energy or else it would continue to swing for eternity without stopping. Extra: Using special metals that react little to temperature, finding a near mass-less rod to swing the bob (the weight) and placing the pendulum in a vacuum has yielded some very long lasting pendulums. While the pendulum will lose energy with every swing, under good conditions the amount of energy that the pendulum loses can be kept relatively small. Some of the best pendulum clocks can swing well over a million times.
Most pendulums are operated by a spring, when the spring looses its tention it can no longer keep the pendulum swinging. Others may work on a different system but the system in not perpetual and will loose its ability to keep the pendulum swinging. As a point of interest you canot use a pendulum in space.
A swinging Foucault Pendulum will change its direction 360° over a 24-hour period as Earth rotates on its axis. The motion of the pendulum is independent of Earth motions. The pendulum actually swings in the same direction it is Earth that rotates beneath the pendulum.
Aluminum has no specific gravity, at least by the current definition of gravity.
When the pivot point and center of gravity of a body coincide in a compound pendulum, the period of the pendulum is independent of the mass and length of the pendulum. The period is solely determined by the distance between the pivot point and the center of gravity, which is known as the equivalent length of the pendulum.
A bar pendulum is a simple pendulum with a rigid bar instead of a flexible string. Gravity can be measured using a bar pendulum by observing the period of oscillation, which relates to the acceleration due to gravity. By timing the pendulum's swing and applying the appropriate formulae, the value of gravity can be calculated. This method provides a simple and effective way to measure gravity in a laboratory setting.
The acceleration of gravity decreases as the observation point is taken deeper beneath the surface of the Earth, but it's not the location of the compound pendulum that's responsible for the decrease.
Compound pendulum is a physical pendulum whereas a simple pendulum is ideal pendulum. The difference is that in simple pendulum centre of mass and centre of oscillation are at the same distance.
The value of g would increase if the compound pendulum is taken nearer to the center of the Earth. This is because gravity is stronger closer to the Earth's surface. Conversely, if the compound pendulum is moved further away from the center of the Earth, the value of g would decrease.
No, the force of gravity does not affect the period of a pendulum. The period of a pendulum is determined by the length of the pendulum and the acceleration due to gravity. Changing the force of gravity would not change the period as long as the length of the pendulum remains constant.
you can also use a simple pendulum to do it. your brain is full of problems if you cant do it by the easier wayForget thatgo on to this site and it gives you a method/procedure also go through www.phy.iitkgp.ernet.in/1styr/11-compound-pendulum.pdf
The formula for the angular frequency () of a simple pendulum is (g / L), where g is the acceleration due to gravity and L is the length of the pendulum.
For a heavy weight on the end of a weightless string ("a simple pendulum") the period is 2.pi.squareroot(L/g) where L is the length of the string and g is the acceleration due to gravity. If the weight of the pendulum is not wholly at the end (as in a heavy rod instead of a light string) then replace L by k2/L where L is (as before) the distance to the centre of gravity below the suspension point, and k is the radius of gyration of the whole suspended part, inculding the arm of the pendulum as well as any weights ("compound pendulum").
The formula for the period of a pendulum in terms of the square root of the ratio of the acceleration due to gravity to the length of the pendulum is T 2(L/g), where T is the period, L is the length of the pendulum, and g is the acceleration due to gravity.
The force acting on a pendulum when it is released from a raised position is gravity. Gravity pulls the pendulum downward, causing it to swing back and forth.
Gravity is the force that causes a pendulum to fall. As the pendulum swings back and forth, gravity is constantly pulling it downwards, causing it to accelerate towards the center of the Earth. This force generates the motion of the pendulum.