1 answer
2
Consider these three grammars.$$\begin{array}{|c|c|c|} \hline \textbf{Grammar G1:} & \textbf{Grammar G2:} & \textbf{Grammar G3:} \\ \hline E\rightarrow E+T \mid T & E\r...
2 answers
5
The number of ways in which $5\; A's, 5\; B's$ and $5\; C's$ can be arranged in a row is:$15!/(5!)^{3}$$15!$$\left(\frac{15}{5}\right)$$15!(5!3!)$.
6 answers
7
Show with the help of a block diagram how the Boolean function :$f=AB+BC+CA$can be realised using only a $4:1$ multiplexer.