A 15 g circular annulus of outer radius 49.7 cm and inner radius
30 cm makes small oscillations on an axle through its outer edge
perpendicular to its face.
(a) Find its frequency of oscillation.
(b) Find the frequency of oscillation of a thin ring of the same
outer radius and mass.
(c) Find the frequency of oscillation of a solid disc of the same
outer radius, thickness, and density.
A 15 g circular annulus of outer radius 49.7 cm and inner radius 30 cm makes small oscillations o...
A 15 g circular annulus of outer radius 49.7 cm and inner radius 30 cm makes small oscillations on an axle through its outer edge perpendicular to its face. (a) Find its frequency of oscillation. (b) Find the frequency of oscillation of a thin ring of the same outer radius and mass. (c) Find the frequency of oscillation of a solid disc of the same outer radius, thickness, and density.
A 14 g circular annulus of outer radius 40 cm and inner radius
27.6 cm makes small oscillations on an axle through its outer edge
perpendicular to its face.
(a) Find its frequency of oscillation.
(b) Find the frequency of oscillation of a thin ring of the same
outer radius and mass.
(c) Find the frequency of oscillation of a solid disc of the same
outer radius, thickness, and density.
2. + -16 points The Pendulum Ring A 14 g...
A 19 g circular annulus of outer radius 45.5 cm and inner radius
29.5 cm makes small oscillations on an axle through its outer edge
perpendicular to its face.
(a) Find its frequency of oscillation.
(b) Find the frequency of oscillation of a thin ring of the same
outer radius and mass.
(c) Find the frequency of oscillation of a solid disc of the same
outer radius, thickness, and density.
A 19 g circular annulus of outer radius 45.5 cm...
A 10 g circular annulus of outer radius 43.9 cm and inner radius 31.6 cm makes small oscillations on an axle through its outer edge perpendicular to its face. (a) Find its frequency of oscillation. (b) Find the frequency of oscillation of a thin ring of the same outer radius and mass. (c) Find the frequency of oscillation of a solid disc of the same outer radius, thickness, and density.
A thin disk with a circular hole at its center, called an
annulus, has inner radius R1 and outer radius R2. The disk has a
uniform positive surface charge density σ on its surface. (Figure
1)
A)The annulus lies in the yz-plane, with its center at
the origin. For an arbitrary point on the x-axis (the axis
of the annulus), find the magnitude of the electric field E⃗ .
Consider points above the annulus in the figure.
Express your answer...
The figure below shows a ring of outer radius R = 13.0 cm, inner
radius r = 0.480R, and uniform surface charge density σ = 6.20
pC/m2. With V = 0 at infinity, find the electric potential at point
P on the central axis of the ring, at distance z = 3.20R from the
center of the ring.
V
In Fig. 23-52, a nonconducting spherical shell of inner radius a
= 2.06 cm and outer radius b = 2.47 cm has (within its thickness) a
positive volume charge density ρ = A/r, where A is a constant and r
is the distance from the center of the shell. In addition, a small
ball of charge q = 45.7 fC is located at that center. What value
should A have if the electric field in the shell (a ≤ r...
A small charged conducting sphere with q = -25.0 x 10-12C and radius 5 mm is placed at the centre of a spherical conducting shell of inner radius 5.00 cm and outer radius 6.00 cm. The spherical shell has zero net charge. (a) What is the electric field between the inner and outer surfaces of the spherical shell? (b) What is the surface charge density on the inner surface of the shell? (c) What is the surface charge density on the outer surface...
Part A A neutral hollow spherical conducting shell of inner radius 1.00 cm and outer radius 3.00 cm has a +2.00-μC point charge placed at its center. (a) Find the surface charge density on the inner surface of the shell. Part B (b) Find the surface charge density on the outer surface of the shell.
The figure shows a ring of outer radius R = 23.0 cm, inner radius r = 0.160R, and uniform surface charge density σ = 8.00 pC/m2. With V = 0 at infinity, find the electric potential at point P on the central axis of the ring, at distance z = 2.10R from the center of the ring.