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In a rectangle ABCDABCDABCD, AB‾=5cm,BC‾=3cm\overline{AB}=5cm,\overline{BC}=3cmAB=5cm,BC=3cm. Points F and G lies on line segment CD‾\overline{CD}CD such that DF‾=1cm,GC‾=2cm\overline{DF}=1cm,\overline{GC}=2cmDF=1cm,GC=2cm. Lines AF‾\overline{AF}AF and BG‾\overline{BG}BG when joined and extended intersects at EEE. If the area of △AEB\triangle AEB△AEB is mncm2\dfrac{m}{n}cm^2nmcm2 where m∈Z+;n∈Z+;gcd(m,n)=1m\in Z^+;n\in Z^+;\gcd(m,n)=1m∈Z+;n∈Z+;gcd(m,n)=1 then find m+nm+nm+n
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