Find x first to get bringing
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Answer:
x= 20°
Step-by-step explanation:
First: ABC is a isosceles triangle and C^=20∘. This implies also that ΔCDB is isosceles. AB=2ACsin(10∘). Hence
CEBE=SACESABE=ACsin(10∘)ABsin(70∘)=12sin(70∘)=sin(30∘)sin(110∘).
This also implies
sin(CDE^)sin(BDE^)=SCDESBDE=CEBE=sin(30∘)sin(110∘).
Also CDB^=140∘. From here I believe that CDE^=30∘ which leads to x=20∘.
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