Fotoenergetikada nanostrukturali yarimo‘tkazgich materiallar
II xalqaro ilmiy anjumani
19-20 noyabr 2021 yil
488
the school physics laboratory. Because students have to observe the experiments
and interpret new concepts based on the conclusions from them. In the school
physics course, the use of such laboratory stands is necessary for the formation of
concepts in students based on visual perception.
One of the interesting phenomena in nature is the plane rotational motion
performed by a solid body, the laws of motion of which are studied in the
mechanics section of the physics course. The knowledge and use of the laws of the
rotational motion of a solid body is important, since it has found its application in
the electronic industry, space and marine shipbuilding, as well as in many technical
problems of the national economy. There are a large number of different types of
experimental problems that simulate phenomena occurring in or near various
rotating aggregates. When setting up such experiments, it is important to choose a
way to describe the rotation in the selected model, which will be correct from the
point of view of physics.
Any complex motion of an absolutely rigid body (i.e., a body whose points
all remain in the same position relative to each other) can be represented as a set of
simple movements: translational and rotational. In translational motion, the
displacement of all points of the body for any period of time is the same, therefore,
all points of the body have the same velocities and accelerations at a given time.
The rotation of the body is characterized by angular velocity and angular
acceleration. The reason that causes the rotational movement of the body is the
presence of moments of forces acting on the body.
A body performing a rotational motion has one degree of freedom, and its
position relative to a given frame of reference is determined by the angle of
rotation φ between the stationary half-plane and the half-plane rigidly connected to
the body, drawn through the axis of rotation.
The angular velocity characterizes the change in the angle of rotation of the
body. At a given time, it is expressed as the first derivative of the rotation angle in
time:
ω =
= 2π
v
=
[рад/с, 1/с, с
1
]
Speed of rotation — the number of revolutions per unit of time:
2π
v
= =
The relationship between the angular velocity ω and the number of
revolutions per minute n [rpm]. The relationship between the angular velocity and
the number of revolutions is expressed by the formula:
ω = 2πn
When rotating, the arc length is:
S = ωR
where R is the radius of rotation of the points of the body.
Point speeds:
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