**(i) ****No. of inputs and outputs**

Number of inputs = 4

Number of outputs = 5

**(ii) ****Assigning letter symbols**

Symbols of inputs – B_{4}, B_{3}, B_{2}, B_{1}

Symbols of outputs – A, B, C, D, E Continue reading

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**(i) ****No. of inputs and outputs**

Number of inputs = 4

Number of outputs = 5

**(ii) ****Assigning letter symbols**

Symbols of inputs – B_{4}, B_{3}, B_{2}, B_{1}

Symbols of outputs – A, B, C, D, E Continue reading

**(i) ****No. of inputs and outputs**

Number of inputs = 4

Number of outputs = 4

**(ii)****Assigning letter symbols**

Symbols of inputs – A, B, C, D

Symbols of outputs – W, X, Y, Z

**(iii)****Truth table**

Conversion of decimal to any number system of any base is a generalized method.

Letâ€™s directly move on to conversions.

**Decimal to binary**

All we have to do is just **divide the number by 2** and** write** the** remainder in adjacent column**. Then, **write** all the **remainder from bottom to top**. Thatâ€™s it, it is the answer.Â Isn’tÂ that simple?

**Binary to decimal**

It is sum of product of the coefficient and corresponding power of 2.

E.g. **(11101.001) _{2 }to decimal **

=1 x 2^{4} + 1 x 2^{3} + 1 x 2^{2} + 0 x 2^{1} +1 x 2^{0} + 0 x 2^{-1} + 0 x 2^{-2} + 1 x 2^{-3}

= 16 + 8 + 5 +0.125 Continue reading

**(i)Â Â Â Â Â Â Â Â Â Â ****No. of inputs and outputs**

Number of inputs â€“ 4

Number of outputs â€“ 4

**(ii)Â Â Â Â Â Â Â Â ****Assigning letter symbols**

Symbols of inputs â€“ B_{4}, B_{3}, B_{2}, B_{1}

Symbols of outputs â€“ G_{4}, G_{3}, G_{2}, G_{1}

where B_{4}Â is most significant bit and B_{1} is least significant bit.