Question

((x=1)/(x-1))+((x-1)/(x+1))

Answer 1

To simplify the expression ((x=1)/(x-1))+((x-1)/(x+1)), you would find a common denominator, combine the fractions into one, perform the arithmetic operations, and simplify the fraction.

Step-by-step explanation:

In this mathematics question, you are being asked to simplify a complex fraction function. This particular algebraic fraction simplifies as follows:

1. Rearrange the provided equation into one fraction instead of two. This results in the equation:
2. ((x=1)/(x-1))+((x-1)/(x+1)).
3. Multiply the denominators together to find a common denominator, resulting in:
4. (x+1) + (x-1)/[(x-1)(x+1)].
5. Perform the addition in the numerator and simplify the denominator:
6. 2x/[(x-1)(x+1)]
7. This becomes our simplified fraction.

Learn more about Algebraic Fraction