Negative powers involves fractions but the mod function doesn't have use of fractional parts as far as I know. Some one with a greater understanding may give you a better answer.smslca said:if f(x)modg(x) is valid(means , if it yield a remainder) then , can there be negative powers of x in f(x)?
for example
is (x-29)mod(x2 - 3) possible ?
can we do modulo division like this or is it strictly defined only for positive powers of x?
Modulo division with negative power is a mathematical operation that calculates the remainder when a number is divided by another number, raised to a negative power.
In regular modulo division, the remainder is calculated when a number is divided by another number. However, in modulo division with negative power, the remainder is calculated when a number is divided by another number, raised to a negative power.
Yes, the base number can be negative in modulo division with negative power. The sign of the base number does not affect the result of the operation.
If the exponent is 0, then the result of the operation will always be 1. This is because any number raised to the power of 0 is equal to 1.
Modulo division with negative power is commonly used in cryptography, as it provides a way to calculate the remainder of a large number when divided by a smaller number, without revealing the original number. It is also used in computer programming to perform various operations on binary numbers.