In your own words, restate the theory and procedure of this experiment.

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Chapter1: Units, Trigonometry. And Vectors
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1) In your own words, restate the theory and procedure of this experiment.

Theory:
Pro
If several forces act on a body, the vector sum of these forces governs the motion of the
body. According to Newton's 1st Law of Motion the body will remain at rest (if originally
at rest) or will move with a constant velocity (if originally in motion) if the vector sum of
all forces acting on it is zero (the vector sum is called the resultant force). The body is
then said to be in translational equilibrium.
In this experiment, we consider forces acting on a small body (a metal ring), arranging
them so that the body is in translational equilibrium, and we determine how nearly these
forces satisfy the translational equilibrium condition that their vector sum is zero. Forces
will be measured in units called "gram-weight" (gmwt). One gmwt is the force of gravity
on one gram of mass. Therefore a mass of M grams will correspond to a force of M gmwt.
Ask your Instructor to discuss this further if you are still confused.
dure:
Note the strings already tied to the small ring at the center of the table. Clamp the pulleys
at not-too-symmetrical angles (otherwise the case becomes trivial). Placing one of the
pulleys at the 0° mark of the force table may be helpful to you but it is not necessary. Add
weights to the hanger at the end of each string and adjust the position of the pulleys if
necessary until the ring comes to rest at the exact center of the table. Tap or jiggle the
force table to reduce the effect of friction on the pulleys. Since the strings are radial from
the center of the force table (especially if the pulleys are properly aligned) the direction
of the forces may be read directly from the degree scale of the table.
Record the angular position of the pulleys and the weight hanging from each string.
(Remember to include the hanger weight in the overall weight.)
Determination of the Resultant Force:
Determine the vector sum of the horizontal forces acting on the ring in two ways:
graphically, and analytically, i.e. by summing trigonometric components. (In the following
discussion vectors are shown in boldface letters.)
Transcribed Image Text:Theory: Pro If several forces act on a body, the vector sum of these forces governs the motion of the body. According to Newton's 1st Law of Motion the body will remain at rest (if originally at rest) or will move with a constant velocity (if originally in motion) if the vector sum of all forces acting on it is zero (the vector sum is called the resultant force). The body is then said to be in translational equilibrium. In this experiment, we consider forces acting on a small body (a metal ring), arranging them so that the body is in translational equilibrium, and we determine how nearly these forces satisfy the translational equilibrium condition that their vector sum is zero. Forces will be measured in units called "gram-weight" (gmwt). One gmwt is the force of gravity on one gram of mass. Therefore a mass of M grams will correspond to a force of M gmwt. Ask your Instructor to discuss this further if you are still confused. dure: Note the strings already tied to the small ring at the center of the table. Clamp the pulleys at not-too-symmetrical angles (otherwise the case becomes trivial). Placing one of the pulleys at the 0° mark of the force table may be helpful to you but it is not necessary. Add weights to the hanger at the end of each string and adjust the position of the pulleys if necessary until the ring comes to rest at the exact center of the table. Tap or jiggle the force table to reduce the effect of friction on the pulleys. Since the strings are radial from the center of the force table (especially if the pulleys are properly aligned) the direction of the forces may be read directly from the degree scale of the table. Record the angular position of the pulleys and the weight hanging from each string. (Remember to include the hanger weight in the overall weight.) Determination of the Resultant Force: Determine the vector sum of the horizontal forces acting on the ring in two ways: graphically, and analytically, i.e. by summing trigonometric components. (In the following discussion vectors are shown in boldface letters.)
Objective:
The purpose of this experiment is to practice the addition of vectors graphically and
analytically and to compare the results obtained by these two methods.
Apparatus:
ADDITION OF FORCES AND VECTORS
Cenco force table with pulleys, metal ring, string, mass hangers, masses, ruler, protractor
The force table provides a means for applying known forces at one or more points and in
various directions in the horizontal plane. The forces are the tensions in strings which
pass over pulleys attached to the rim of the circular table and from which masses are
hung.
Terminology:
3
Objects called "weights" have both a mass measured in kilograms (or grams) and a weight
measured in Newtons (or pounds). Weight is a measure of force (W = mg), NOT a
measurement of mass. In the SI (metric) system, weights are sometimes designated by
their mass. For example, a 100 gram "weight" is referred to by its mass of 100 grams.
Transcribed Image Text:Objective: The purpose of this experiment is to practice the addition of vectors graphically and analytically and to compare the results obtained by these two methods. Apparatus: ADDITION OF FORCES AND VECTORS Cenco force table with pulleys, metal ring, string, mass hangers, masses, ruler, protractor The force table provides a means for applying known forces at one or more points and in various directions in the horizontal plane. The forces are the tensions in strings which pass over pulleys attached to the rim of the circular table and from which masses are hung. Terminology: 3 Objects called "weights" have both a mass measured in kilograms (or grams) and a weight measured in Newtons (or pounds). Weight is a measure of force (W = mg), NOT a measurement of mass. In the SI (metric) system, weights are sometimes designated by their mass. For example, a 100 gram "weight" is referred to by its mass of 100 grams.
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