To determine the domain of the function fkk22k1 given its range of {25, 64}, we need to analyze the relationship between the inputs of the function and the outputs. The range indicates the possible output values that the function can produce, which in this case are 25 and 64.
Typically, the domain of a function consists of all the input values (usually represented as ‘x’) for which the function is defined and produces those output values in the range. Since we want the function to yield only 25 and 64, the values of x must be such that they lead to these specific outputs.
If we assume fkk22k1 is a continuous and well-defined function, the domain could be limited to any x-values that result in those outputs. For instance, if f provides outputs 25 and 64 for specific inputs like a and b, the domain can effectively be limited to {a, b} or, in some cases, extended to a broader interval depending on the nature of the function.
Without additional context or a specific form of the function fkk22k1, we cannot precisely determine the domain. However, we can confidently state that the domain will include values of x that lead to outputs 25 and 64. Therefore, it would be appropriate to express the domain based on the specific functional relationship established between x and the defined outputs.