A negative fractional exponent is a way of representing a number that is less than 1 and has a negative power. For example, 2-1/2 is equivalent to 1/√2. It is essentially the same as taking the reciprocal and then raising it to a positive power.
To solve a negative fractional exponent problem, you can follow these steps:
Yes, a negative fractional exponent can often be simplified by using the rules of exponents. For example, 2-3/4 can be simplified to 1/23/4 which is equivalent to 1/√8.
A negative fractional exponent represents a number that is less than 1 and has a negative power, while a negative exponent represents a number that is raised to a negative power. For example, 2-1 is equivalent to 1/2, while 2-1/2 is equivalent to 1/√2.
Negative fractional exponents are useful because they allow us to represent numbers that are between 0 and 1 in a more compact and efficient way. They also follow the same rules as other exponents, making it easier to perform calculations involving these numbers.