In binary code, the bit value of 0 represents the absence of a signal or a logical state of false.

Zero plays a vital role in digital systems by representing the absence of a signal, enabling arithmetic operations, and facilitating data storage in memory.

When adding two 1-bit numbers in binary, if both bits are 1, the result is 0 with a carry of 1.

In binary subtraction, when subtracting a 1-bit number from another 1-bit number, if the minuend is 0 and the subtrahend is 1, the result is 1 with a borrow of 1.

In binary multiplication, when multiplying two 1-bit numbers, if both bits are 1, the result is 1.

In binary division, when dividing a 1-bit number by another 1-bit number, if the dividend is 1 and the divisor is 1, the result is 1 with a remainder of 0.

In digital logic circuits, the value of a logic gate output is determined by the input values and the logic operation performed by the gate.

In a digital computer, the central processing unit (CPU) performs arithmetic and logical operations using binary code.

In computer memory, data is stored in the form of binary digits (bits).

The concept of zero in computer science is essential for representing the absence of a signal or a logical state of false, performing arithmetic operations, and storing data in memory.

In binary code, the bit value of 1 represents the presence of a signal or a logical state of true.

Zero plays a vital role in digital systems by representing the absence of a signal, enabling arithmetic operations, and facilitating data storage in memory.

When adding two 1-bit numbers in binary, if both bits are 0, the result is 0 with a carry of 0.

In binary subtraction, when subtracting a 1-bit number from another 1-bit number, if the minuend is 1 and the subtrahend is 0, the result is 1 with a borrow of 0.

In binary multiplication, when multiplying two 1-bit numbers, if one bit is 1 and the other bit is 0, the result is 0.