如图,AB=AC,AD=AE,角BAC=角DAE,证∠B=∠C

来源:学生作业帮助网 编辑:作业帮 时间:2024/07/13 11:28:00
如图,AB=AC,AD=AE,角BAC=角DAE,证∠B=∠C
xRN0RYby8R^߁8i MLE&`A c" 8^cY|={-wxq*Yi9嚖'}Mm1Ep(ئ8;@g/&e>~.!t>~CLȺ4Y)IO,|fbzZ$P2k*ט噖[vTOןu~,3u }F\4JFI&3}O09MAR\r A2L4Ĺj>$+ dpTX1W)4ژPB30בÐHN`%/Vxѿ EcLI@uDu@HUYJ+}hp?

如图,AB=AC,AD=AE,角BAC=角DAE,证∠B=∠C
如图,AB=AC,AD=AE,角BAC=角DAE,证∠B=∠C

如图,AB=AC,AD=AE,角BAC=角DAE,证∠B=∠C
证明:∵∠BAC=∠DAE,
∴∠BAC+∠CAD=∠DAE+∠CAD,
即∠BAD=∠EAC,
在△ABD和△ACE中
 AB=AC ,∠BAD=∠EAC ,AE=AD   ,
∴△ABD≌△ACE.
∴∠B=∠C