Question

There must be a restoring force acting on the oscillating object. The direction of this force must always point toward the equilibrium, and its magnitude must be directly proportional to the magnitude of the object's displacement from its equilibrium position. Mathematically, the restoring force $vec{F}$ is given by $vec{F}=-k vec{x}$, where $vec{x}$ is the displacement from equilibrium and $k$ is a constant that depends on the properties of the oscillating system. - The resistive forces in the system must be reasonably small. In this problem, we will introduce some of the basic quantities that describe oscillations and the relationships among them. Part H How much time $t$ does the block take to travel from the point of maximum displacement to the opposite point of maximum displacement? Express your answer in seconds. $t=$ Part I What distance $d$ does the object cover during one period of oscillation? Express your answer in meters. $d=$ Part J What distance $d$ does the object cover between the moments labeled K and N on the graph? Express your answer in meters. $d=$

          There must be a restoring force acting on the oscillating object. The direction of this force must always point toward the equilibrium, and its magnitude must be directly proportional to the magnitude of the object's displacement from its equilibrium position. Mathematically, the restoring force $vec{F}$ is given by $vec{F}=-k vec{x}$, where $vec{x}$ is the displacement from equilibrium and $k$ is a constant that depends on the properties of the oscillating system.
- The resistive forces in the system must be reasonably small.

In this problem, we will introduce some of the basic quantities that describe oscillations and the relationships among them.

Part H

How much time $t$ does the block take to travel from the point of maximum displacement to the opposite point of maximum displacement?
Express your answer in seconds.
$t=$

Part I

What distance $d$ does the object cover during one period of oscillation?
Express your answer in meters.
$d=$

Part J

What distance $d$ does the object cover between the moments labeled K and N on the graph?
Express your answer in meters.
$d=$

There must be a restoring force acting on the oscillating object. The direction of this force must always point toward the equilibrium, and its magnitude must be directly proportional to the magnitude of the object's displacement from its equilibrium position. Mathematically, the restoring force vecF is given by vecF=-k vecx, where vecx is the displacement from equilibrium and k is a constant that depends on the properties of the oscillating system.
- The resistive forces in the system must be reasonably small.

In this problem, we will introduce some of the basic quantities that describe oscillations and the relationships among them.

Part H

How much time t does the block take to travel from the point of maximum displacement to the opposite point of maximum displacement?
Express your answer in seconds.
t=

Part I

What distance d does the object cover during one period of oscillation?
Express your answer in meters.
d=

Part J

What distance d does the object cover between the moments labeled K and N on the graph?
Express your answer in meters.
d=

Added by Lisa B.

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