Apresente uma derivação à extrema esquerda (DEE) da sentença x = (a * b + c) / (b / c - a) sobre a gramática a seguir.

G = ({A, B, C, D, E, F, G}, {a, b, c, d, x, =, +, -, *, /, (, )}, P, A)
P = {< A >  ->  < G > = < B >
     < B >  ->  < D > < C >  |  < D >
     < C >  ->  + < D > < C >  |  - < D > < C >  |  + < D >  |  - < D >
     < D >  ->  < F > < E >  |  < F >
     < E >  ->  * < F > < E >  |  / < F > < E >  |  * < F >  |  / < F >
     < F >  ->  ( < B > )  |  < G >
     < G >  ->  a  |  b  |  c  |  d  |  x }

< A >
< G > = < B >
x = < B >
x = < D >
x = < F > < E >
x = ( < B > ) < E >
x = ( < D > < C > ) < E >
x = ( < F > < E > < C > ) < E >
x = ( < G > < E > < C > ) < E >
x = ( a < E > < C > ) < E >
x = ( a * < F > < C > ) < E >
x = ( a * < G > < C > ) < E >
x = ( a * b < C > ) < E >
x = ( a * b + < D > ) < E >
x = ( a * b + < F > ) < E >
x = ( a * b + < G > ) < E >
x = ( a * b + c ) < E >
x = ( a * b + c ) / < F >
x = ( a * b + c ) / ( < B > )
x = ( a * b + c ) / ( < D > < C > )
x = ( a * b + c ) / ( < F > < E > < C > )
x = ( a * b + c ) / ( < G > < E > < C > )
x = ( a * b + c ) / ( b < E > < C > )
x = ( a * b + c ) / ( b / < F > < C > )
x = ( a * b + c ) / ( b / < G > < C > )
x = ( a * b + c ) / ( b / c < C > )
x = ( a * b + c ) / ( b / c - < D > )
x = ( a * b + c ) / ( b / c - < F > )
x = ( a * b + c ) / ( b / c - < G > )
x = ( a * b + c ) / ( b / c - a )