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Hello! In the above problem (from 14.02.2018) for translation of the formula, I have a different solution to the one given in the image above.

Is it accepted answer if I translate with the following steps:

= AXXFGFGF(a ⊕ b)

= AXXGF(a ⊕ b)            (because: Alternation of F,G ending with F = GF)

= AGF(a ⊕ b)                (because: XXGF = GF)

= AGAF(a ⊕ b)

Note: I came across the rule XXGF = GF from the solutions stated in the paper dated 27.08.2021, an image of which is attached below:


Thanks for your support.!

in * TF "Emb. Sys. and Rob." by (510 points)

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