Consider the following expression grammar G:

E → E – T | T

T → T + F | F

F → (E) | id

Which of the following grammars is not left recursive, but is equivalent to G?

1

E → E – T | T

T → T + F | F

F → (E) | id

2

E → TE’

E’ → -TE’ | ϵ

T → T + F | F

F → (E) | id

3

E → TX

X → -TX | ϵ

T → FY

Y → +FY | ϵ

F → (E) | id

4

E → TX | (TX)

X → -TX | +TX | ϵ

T → id

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