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An oscillator moves according to with
PHYSICS · Subjective · CBSE · Physics · Oscillations · Oscillations
Problem
An oscillator moves according to
x
(
t
)
=
A
cos
(
ω
t
+
ϕ
)
x(t)=A\cos(\omega t+\phi)
x
(
t
)
=
A
cos
(
ω
t
+
ϕ
)
with
ω
=
4
π
rad
s
−
1
\omega = 4\pi\,\text{rad}\,\text{s}^{-1}
ω
=
4
π
rad
s
−
1
. It is found to be at
x
=
+
1.0
cm
x=+1.0\,\text{cm}
x
=
+
1.0
cm
at
t
=
0
t=0
t
=
0
and at
x
=
−
1.0
cm
x=-1.0\,\text{cm}
x
=
−
1.0
cm
at
t
=
0.10
s
t=0.10\,\text{s}
t
=
0.10
s
. Determine: (i) the amplitude
A
A
A
, (ii) the phase constant
ϕ
\phi
ϕ
(in radians,
−
π
<
ϕ
≤
π
-\pi<\phi\le\pi
−
π
<
ϕ
≤
π
).
Related theory
SHM Kinematics
Oscillatory Motion Foundations
Simple harmonic motion
Oscillations
Displacement in oscillations
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