Muscle Operation

Storyboard

>Model

ID:(61, 0)



Muscle Behavior

Description

ID:(334, 0)



Capacity of Muscle

Description

ID:(1329, 0)



Maintain Muscle Tension

Description

ID:(333, 0)



Build Muscle Tension

Description

ID:(339, 0)



Dispelling Energy

Description

ID:(340, 0)



Damped Movement

Description

ID:(338, 0)



Muscle Operation

Description

Variables

Symbol
Text
Variable
Value
Units
Calculate
MKS Value
MKS Units
$F_m$
F_m
Average Force
N
$\vec{F}$
&F
Force
N
$\Delta\vec{s}$
&Ds
Path traveled (vector)
m
$\Delta t$
Dt
Time elapsed
s
$\Delta W$
DW
Work fraction
J

Calculations


First, select the equation:   to ,  then, select the variable:   to 

Symbol
Equation
Solved
Translated

Calculations

Symbol
Equation
Solved
Translated

 Variable   Given   Calculate   Target :   Equation   To be used



Equations


Examples

The concept of energy was initially introduced in thermodynamics with the purpose of quantifying the amount of heat that could be converted into mechanical work. In a representative experiment, friction was generated by sliding a surface against a cable subjected to a force. This cable traveled a the distance traveled in a time ($\Delta s$) which, when multiplied by the applied force the force with constant mass ($F$), resulted in the generated work the work variance ($\Delta W$):

$ \Delta W = F \Delta s $



Since both the force with constant mass ($F$) and the distance traveled in a time ($\Delta s$) are actually vectors, this expression can be generalized using the scalar product between the force ($\vec{F}$) and the path traveled (vector) ($\Delta\vec{s}$), yielding the work fraction ($\Delta W$):

$ dW = \vec{F} \cdot d\vec{s} $

In other words, only the component of the force that acts in the direction of the displacement effectively contributes to the energy transfer.

(ID 1136)

(ID 337)


ID:(61, 0)