Average Error: 0.0 → 0.0
Time: 15.6s
Precision: 64
$\sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x$
$\sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x$
\sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x
\sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x
double f(double x) {
double r1101584 = x;
double r1101585 = sqrt(r1101584);
double r1101586 = cos(r1101585);
double r1101587 = sin(r1101586);
double r1101588 = asin(r1101584);
double r1101589 = r1101587 * r1101588;
return r1101589;
}


double f(double x) {
double r1101590 = x;
double r1101591 = sqrt(r1101590);
double r1101592 = cos(r1101591);
double r1101593 = sin(r1101592);
double r1101594 = asin(r1101590);
double r1101595 = r1101593 * r1101594;
return r1101595;
}



# Try it out

Results

 In Out
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# Derivation

1. Initial program 0.0

$\sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x$
2. Final simplification0.0

$\leadsto \sin \left(\cos \left(\sqrt{x}\right)\right) \cdot \sin^{-1} x$

# Reproduce

herbie shell --seed 1
(FPCore (x)
:name "sin(cos(sqrt(x))) * asin(x)"
:precision binary64
(* (sin (cos (sqrt x))) (asin x)))