If π2≈g\pi^2\approx gπ2≈g, π>0\pi>0π>0, then which estimate for ln(π)\ln(\pi)ln(π) can be deduced? Aln(π)≈g2\ln(\pi)\approx\dfrac g2ln(π)≈2gBln(π)≈ln(g)\ln(\pi)\approx\ln(\sqrt g)ln(π)≈ln(g)Cln(π)≈ln(g)\ln(\pi)\approx\ln(g)ln(π)≈ln(g)Dln(π)≈lng\ln(\pi)\approx\sqrt{\ln g}ln(π)≈lng