Let the function be defined by and , what is one possible value of ? 1 Correct! Explanation Difficulty: Hard Since , substituting for into the function yields , or , or . Therefore or . Since , it follows that , or . Therefore or . Another way to solve the question would be to use a dummy variable . For example, let . . Since , it follows that . So , and therefore, or . Since , or . This question asks for one possible value of . Either or (not both) satisfy the question being asked. Choose only one correct answer to enter in the grid. When there is a range of possible correct answers, your gridded response must lie within the range. For example, consider a problem for...
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