




Given Expression:
\[ y = (A'B') = A + B \]
In this expression, we have two components: A and B. The symbol ' represents the NOT operation, which inverts the value of the variable.
We begin by interpreting the term A'B' as the AND operation between the negation (NOT) of A and B. In Boolean algebra, the product (AND operation) of A' and B' can be represented as:
\[ A'B' \quad \text{(AND operation between the negations of A and B)} \]
Now, according to the given equation, the result y is also equal to the sum (OR operation) of A and B. The OR operation between A and B is written as:
\[ A + B \quad \text{(OR operation between A and B)} \]
Therefore, we conclude that the expression represents the behavior of an OR gate in digital logic. The OR gate will output 1 (True) if either of the inputs A or B is 1, and it will output 0 (False) only when both inputs are 0.
Conclusion: The given equation represents the logic of an OR gate. Hence, the correct option is (A) OR gate.

For the circuit shown above, the equivalent gate is:
Consider the following logic circuit.
The output is Y = 0 when :


To obtain the given truth table, the following logic gate should be placed at G:
A conducting bar moves on two conducting rails as shown in the figure. A constant magnetic field \( B \) exists into the page. The bar starts to move from the vertex at time \( t = 0 \) with a constant velocity. If the induced EMF is \( E \propto t^n \), then the value of \( n \) is _____. 
It is the gate, where a circuit performs an AND operation. It has n number of input where (n >= 2) and one output.
It is the gate, where a circuit performs an OR operation. It has n number of input where (n >= 2) and one output.
An inverter is also called NOT Gate. It has one input and one output where the input is A and the output is Y.
A NAND operation is also called a NOT-AND operation. It has n number of input where (n >= 2) and one output.
A NOR operation is also called a NOT-OR operation. It has n number of input where (n >= 2) and one output.
XOR or Ex-OR gate is a specific type of gate that can be used in the half adder, full adder, and subtractor.
XNOR gate is a specific type of gate, which can be used in the half adder, full adder, and subtractor. The exclusive-NOR gate is flattened as an EX-NOR gate or sometimes as an X-NOR gate. It has n number of input (n >= 2) and one output.