Question: Find regular grammars for the following languages on {a, b}. L = {w :n_a (w) and n_b (w) are both even}. L = { w

Find regular grammars for the following languages on {a, b}. L = {w :n_a (w) and n_b (w) are both even}. L = { w : (n_a (w) - n_b (w) - n_b (w)) mod 3 = 1}. L = {w : (n_a (w) - n_b (w)) mod 3 not equal sign 1}. L = {w : (n_a (w) - (n_a (w) - n_b (w)) mod 3 not equal sign 0}. L = { w : | n_a (w) - n_b| is odd}

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