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

Express the following circuit in symbolic form:

Find the symbolic form of the following switching circuit. Construct its switching table and interpret your result.

Symbolic form of the given switching circuit is equivalent to ______

The following circuit represents symbolically in logic when the current flow in the circuit.

Which of the symbolic form is correct?

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

If the current flows through the given circuit, then it is expressed symbolically as, 

The following circuit represent symbolically in logic when the current flow in the circuit.

Which of the symbolic form is correct?

When does the current flow through the following circuit :

If , then the symbolic form is

The symbolic form of logic for the following circuit is 

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 switching circuit 

in symbolic form of logic, is

Simplified form of the switching circuit given below is

The simplified circuit for the following circuit is 

The switching circuit 

in symbolic form of logic, is