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" 49."(1(1)/(2)+11(1)/(2)+111(1)/(2)+111...

" 49."(1(1)/(2)+11(1)/(2)+111(1)/(2)+1111(1)/(2))=?

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(1(1)/(2)+11(1)/(2)+111(1)/(2)+1111(1)/(2)) is equal to (a) 617 (b) 618(c)1234(1)/(2) (d) 1236

Addition : (1.111)_(2) + (11.11)_(2) + (111.1)_(2) + (1111)_(2)

det[[1+a_(1),1,11,1+a_(2),11,1,1+a_(3)]]=a_(1)a_(2)a_(3)(1+(1)/(a_(1))+(1)/(a_(2))+(1)/(a_(3)))

det[[ Prove that ,1+a,1,11,a+b,11,1,1+c]]=abc(a+(1)/(a)+(1)/(b)+(1)/(c))=abc+bc+ca+ab

det[[ Show that ,11+a,1+b,11,1+b,11,1,1+c]]=abc(1+(1)/(a)+(1)/(b)+(1)/(c))

If (111.1)^x=(11.11)^y=(1.111)^z then prove that (1)/(x)-(2)/(y)+(1)/(z)=0 .