During an arithmetic right shift, the sign bit is shifted to the right, but the other bits are filled with the original of the sign bit.

Arithmetic shifts preserve the of the number in binary representation.

In an arithmetic shift left operation, the binary number is multiplied by .

Right shifts can be used to quickly divide an integer by 2 or a power of , without having to actually perform a division operation.

When performing an arithmetic right shift on a negative number, the sign bit is .

Arithmetic shifts are commonly used in programming languages to perform multiplication and division by powers of .

The result of an arithmetic right shift of 1 on the binary number 101000 is .

The arithmetic shift operations in computers are more efficient than the equivalent division or multiplication operations for powers of .

Arithmetic right shift is a division operation that effectively divides the number by for each shift.

Binary underflow can lead to inaccuracies in calculations due to the limited precision of floating-point .

An arithmetic shift to the right is used to divide a binary number by .

In an arithmetic left shift, the value of the number is effectively multiplied by for each shift operation.