AngouriMath
SolveByFlatteningAPowerOfAnExponential(AngouriMath.Entity,AngouriMath.Entity.Variable,System.Boolean)
Method (no overloads)
Summary
A power of an exponential of x with a positive constant base, written as the
exponential of the product:(e^x)^(1/3) is e^(x/3) and (3^(3x))^(1/4) is 3^(3x/4) , exactly, since the base is positive; and it is only in that
spelling that the exponential rules read them. Timofeev's
(cos(x/2) + sin(x/2))/(e^x)^(1/3) and cos(3x/2)/(3^(3x))^(1/4) . And a whole
power of a constant times one,(-e^(-b x))^2 , as the constant's power times the
exponential of the multiple, whatever the constant is.
exponential of the product:
spelling that the exponential rules read them. Timofeev's
power of a constant times one,
exponential of the multiple, whatever the constant is.
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