Application of Logic to Switching Circuits

The switching circuit for the symbolic form $(p\vee q)\wedge \left[~p\vee (r\wedge ~q)\right]$ is

Represent the circuit symbolically and write the input-output or switching table.

Simplify the given circuit by writing its logical expression. Also, write the conclusion.

Find the symbolic form of the switching circuit, construct its switching table and interpret the result.

The symbolic form of the following circuit is 

(where $p,q$ and $r$ represents switches $s_1,s_2$ and $s_3$ which are closed respectively)

The symbolic form of the following circuit is ($p, q$ represents switches $s_1$ and $s_2$ respectively)

Simplify the following switching circuit.

Check whether the following switching circuits are logically equivalent. Justify!

Check whether the following switching circuits are logically equivalent. Justify!

Construct the switching circuit of the following statements:

$\left[\left(p\wedge r\right)\vee \left(~q\wedge ~r\right)\right]\wedge \left(~p\wedge ~r\right)$

Construct the switching circuit of the following statements:

$\left(p\wedge ~q\wedge r\right)\vee \left[p\wedge \left(~q\vee ~r\right)\right]$

Express the given circuits in symbolic form.

Express the given circuits in symbolic form.

Simplify the given circuit by writing its logical expression. Also, write your conclusion. 

Find the symbolic form of the following switching circuit, construct its switching table and interpret the result.

Find, and  draw simplified switching circuit for the following switching circuit.

Find, switching table  for the following circuit.

Find, symbolic form for the following circuit.

Give an alternative arrangement for the following circuit, so that the new circuit has two switches only. Also write the switching table.

Construct switching circuits of the following statements. 

$\left[\left(p\wedge r\right)\vee \left(~q\wedge ~r\right)\right]\vee \left(~p\wedge ~r\right)$