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(Solved): A \( 4: 16 \) binary decoder can be constructed using five \( 2: 4 \) decoders in the following ma ...



A \( 4: 16 \) binary decoder can be constructed using five \( 2: 4 \) decoders in the following manner.

Using similar logic,

A \( 4: 16 \) binary decoder can be constructed using five \( 2: 4 \) decoders in the following manner. Using similar logic, we can construct a 5:32 binary decoder using \( \mathrm{k} \mathrm{m:} 2^{\mathrm{m}} \) decoder and I \( n: 2^{n} \) decoders. What are the values of \( k, m, l, n \) ? (Select all that apply) Select 2 correct answer(s) \[ \begin{array}{l} k=1, m=2, l=4, n=4 \\ k=4, m=2, l=1, n=3 \\ k=1, m=2, l=4, n=3 \\ k=1, m=3, l=8, n=2 \end{array} \]


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K=1,m=2,l=4,
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