Table 11: Wilson-Devinney binary model solution for HD 92024 for fixed mean geometry from Table 9. q = 0.20 and $T_{\rm eff,A}=25~500$ K. The resulting mean temperature is $\langle T_{\rm eff,B}\rangle =12~410\pm860$ K.
y b v u

$T_{\rm eff,B}$ (K) 12 310 12 540 12 330 12 470

$\pm$ 910 $\pm$ 870 $\pm$ 860 $\pm$ 810

${\mathcal L}_{\rm A}$ 11.931 11.590 10.882 10.077

$\pm$ 0.046 $\pm$ 0.043 $\pm$ 0.041 $\pm$ 0.044

$L_{\rm B}/L_{\rm A}$ 0.0180 0.0175 0.0152 0.0079

${\mathcal L}_{\rm A}(\phi_{0.25})$ 0.9808 0.9821 0.9843 0.9912

$L_{\rm B}/L_{\rm A}(\phi_{0.25})$ 0.0196 0.0182 0.0160 0.0089

$\sigma$ (mag) 0.0054 0.0046 0.0050 0.0056

**Table 11:** Wilson-Devinney binary model solution for HD 92024 for fixed mean geometry from Table 9. q = 0.20 and $T_{\rm eff,A}=25~500$ K. The resulting mean temperature is $\langle T_{\rm eff,B}\rangle =12~410\pm860$ K.
	y	b	v	u
$T_{\rm eff,B}$ (K)	12 310	12 540	12 330	12 470
	$\pm$ 910	$\pm$ 870	$\pm$ 860	$\pm$ 810
${\mathcal L}_{\rm A}$	11.931	11.590	10.882	10.077
	$\pm$ 0.046	$\pm$ 0.043	$\pm$ 0.041	$\pm$ 0.044
$L_{\rm B}/L_{\rm A}$	0.0180	0.0175	0.0152	0.0079
${\mathcal L}_{\rm A}(\phi_{0.25})$	0.9808	0.9821	0.9843	0.9912
$L_{\rm B}/L_{\rm A}(\phi_{0.25})$	0.0196	0.0182	0.0160	0.0089
$\sigma$ (mag)	0.0054	0.0046	0.0050	0.0056

Source LaTeX | All tables | In the text

	1 Introduction
	2 Observations and reduction
	3 Ephemeris and period analysis
	4 Spectroscopic analysis
	5 Photometric analysis
	6 Absolute dimensions and evolutionary status
	7 Conclusions
	References