AngouriMath
ConditionedOnTheRadicand(AngouriMath.Entity,AngouriMath.Entity,AngouriMath.Entity,AngouriMath.Entity.Variable)
Method (no overloads)
Summary
as far as that is owed. Beside a second even root the integrand can be real where the
radicand is negative, a product of two imaginary roots, and there the answer is measured:
where it holds at every point the condition is not owed at all, and where it holds just
where the integrand is real, beside one other root of a half-odd power, the condition is
the radicand's or the other's negative, which is where the integrand is real.
Remarks
The answers to sqrt(cot(c + d x)) (a + b tan(c + d x))^(5/2) (A + B tan(c + d x)) , to
twenty-five more of Rubi's 4.3.3.1 and to twelve of its 4.3.2.1, as
sqrt(cot(c + d x)) sqrt(a + b tan(c + d x)) , said provided tan(c + d x) >= 0 , and those to
Timofeev'sarcsec(x) sqrt(x^2 - 1)/x^4 and arcsec(x)/(x^2 - 1)^(5/2) provided x^2 - 1 >= 0 , each nothing at all on part of the line where the
integrand is real; each holds there as it stands.
https://github.com/asc-community/AngouriMath/issues/233
twenty-five more of Rubi's 4.3.3.1 and to twelve of its 4.3.2.1, as
Timofeev's
integrand is real; each holds there as it stands.
https://github.com/asc-community/AngouriMath/issues/233
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