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Experiment on simple pendulum
Experiment on simple pendulum
Experiment on simple pendulum
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Investigating the Oscillations of a Pendulum Aim: - To investigate the oscillations of a simple pendulum and find the value of ‘g’, acceleration due to gravity, in the laboratory. Apparatus: - Retort stand with clamp Pendulum bob Piece of thread (≈ 110 cm) Stop watch Two small wooden blocks metre rule Hypothesis and Theory:- In this experiment the set up below is arranged. This is a simple pendulum system which is a simple harmonic motion. In the figure below consider a small mass m attached to the end of a length l of wire. The other end is attached to a fixed point P and the mass oscillates along the arc. Suppose the mass during the motion at a point B at an instant, such that OB = y (displacement) and the angle at that moment is θ to PO. The downward force by the mass is mg so towards O it will be horizontal component, that is, mg sin θ. The tension T by the thread is balanced by the vertical component of the force by the bob. So the only force acting is mg sin θ. Since Force= mass × acceleration. -mg sin θ = ma, The negative sign indicates that it the direction is towards O. [IMAGE][IMAGE][IMAGE][IMAGE][IMAGE][IMAGE][IMAGE][IMAGE] P [IMAGE] [IMAGE][IMAGE][IMAGE][IMAGE][IMAGE] θ
Objective: To calculate the acceleration of a mass as it falls toward earth’s surface and calculate the average velocity when measuring the total distance that the mass moved during some period of time. We had to determine the acceleration due to gravity and compare it to the standard value of 980 cm/s2. Then plot the velocity versus time, find the slope which in turn will provide the experimental value of g. (Air resistance wasn’t considered for the mass in free fall).
Theory: Physics can be referred to as the study of various properties of matter and energy. Matter can best be described by looking at the mass of an object. Mass is the amount of material that is in an object. Mass can be found by using a spring scale, a balance scale, or an inertial balance. Inertia is the resistance by mass to any change in its state of motion. Scientific Law states that mass and inertial forces are directly proportional. The purpose of the inertial balance is to measure the different inertias between different masses therefore providing a mathematical and very accurate method of measuring mass. Experimentation showed that if a mass was put into some form of periodic motion, the mass could be measured fairly accurately by measuring the oscillation period and comparing it to a known mass period. The relationship m1=m2T12/T22 was discovered.
m/s as the mass on the pulley changes. As the masses will be acted on
When someone hears the word romantic they think of love, or Valentine’s Day and couples. Romanticism is actually when the value of feeling and intuition is greater than the value of reason, which became very popular in the 1800’s. Several American literature selections from this period are considered romantic, some with the recurring theme of darkness and death, and three of which include: Washington Irving’s The Devil and Tom Walker, William Cullen Bryant’s Thanatopsis, and The Pit and the Pendulum, by Edgar Allan Poe.
My aim is to find the percentage change of mass when a small piece of
The force in the previous equation can be calculated using Newton’s Second Law of Motion, F=ma (University of Tennessee, 2014).
The Effects of the Extension of a Spring on the Time it Takes a Weight to Oscillate
find the rate I have to find the mass change in 1 hour, and I will
v = (0.80 kg × 12.0 ms-1) + (0.40 kg × -8.0 ms-1) / (0.80 kg + 0.40kg)
this force we will call gravity. Thus giving us the acceleration due to this force as "acceleration due to gravity,"
The purpose of this lab was to determine the motion and energy associated with a pendulum. Not only did we physically observe the differing motions of the pendulum, we also determined which types of energy were associated with the pendulum at a specific moment in time (potential, gravitational, and kinetic). The pendulum contained potential energy as soon as you let go of it and as soon as it reached maximum deflection. The pendulum contained gravitational energy when it was displaced from its resting point. The pendulum contained kinetic energy while it was moving from side to side. The kinetic energy reached its maximum value when the pendulum reached its resting point before swinging back to the other extreme. At this point, the pendulum was at its fastest. We also determined the effects of varying masses, amplitude, and length on the motion of the pendulum.
the mass of the potato cylinder as well as the length as the mass can
This law can be expressed as the equation F= ma, where F is the net force, m is the mass and a is the acceleration. This equation can be used in different contexts and rearranged to solve numerous different calculations.
The motion direction of an object must be the same as the direction of net force that exert on it.