Answer :
Final answer:
The area between two curves is obtained by integrating the absolute difference of the two functions over a specific interval. However, the functions in the question are unclear due to missing mathematical notations. Once clarified, the procedure can be successfully executed.
Explanation:
The area between two curves in mathematics, given their equations f(x) and g(x), is found by integrating the absolute difference of the functions over the given interval. However, the equation you provided isn't in a clear form. It seems there are some typos as the numbers following the variable x do not have exponentiation symbols or operations between them, making it impossible to understand the natures of the functions f(x) and g(x).
Would you mind clarifying the correct forms of these functions? Once the correct functions are provided, you would first find the points of intersection by setting f(x) equals to g(x) to find the limits of the integral. Then, by evaluating the difference |f(x) - g(x)| in the given limit, you'll get the area between these two curves.
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