Area enclosed between log & coordinate axes

Ask
The area enclosed between the curve $ y = log _{e} ( x + e ) $ and the coordinate axes is

( a ) 1 ( b ) 2 ( c ) 3 ( d ) 4




Answer is ( )

Integral of Log 
∫ {[(log x -1)/1+(log x)^2]^2}dx
is equal to

( a ) log x/ [1 +( log x)^2]+ c
( b ) x/(x^2+1) + c
( c ) xe^x/(1+ x^2)+ c

( d ) x/[(log x)^2+1]+c

Concept
Type Reasoning here



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