I want to see if two expressions are equal. I have tried all of the methods outlined in this question but none seem to work.
I have two expressions, part1
and part2
:
\[CapitalSigma] = r^2 + a^2*Cos[theta]^2;
\[CapitalDelta] = r^2 - 2*r + a^2;
part1 = (-((3 a^2 r)/2) + r^3 -3/2 a^2 r Cos[2 theta])/((a^2 + (-2 + r) r) (r^2 +a^2 Cos[theta]^2)^2);
part2 = (r*(r^2 - 3*a*Cos[theta]^2))/(\[CapitalSigma]^2*\[CapitalDelta]);
These two expressions are equal and so I expect FullSimplify[part1 == part2]
to return True
, but it does not.
Any ideas?
{a -> -2, r -> 1, theta -> -1}
or{a -> 2, theta -> 0, r -> 1}
$\endgroup$part1 = (-((3 a r)/2) + r^3 - 3/2 a r Cos[2 theta])/((a^2 + (-2 + r) r) (r^2 + a^2 Cos[theta]^2)^2);
That is, the twoa^2
in the numerator should be replaced witha
. $\endgroup$