d_{t}[x] = (a/(2b))·( x^{2}+(-1)·b^{2} )
( ( 1/(x+(-b)) )+(-1)( 1/(x+b) ) )·d_{t}[x] = a
ln(x+(-b))+(-1)·ln(x+b) = at
1+(-1)·( (2b)/(x+b) ) = e^{at}
( (2b)/(x+b) ) = 1+(-1)·e^{at}
x(t) = ( (2b)/(1+(-1)·e^{at}) )+(-b)
d_{t}[x] = (2ba)·( e^{at}/(1+(-1)·e^{at})^{2} )
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