Suppose it is known that the continuous function has exactly 1 root strictly between 0 and 1, and it is a double root. An encrypted subroutine will return given any. Which of the following methods cannot be applied to this problem?

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Suppose it is known that the continuous function<br><img src='https://www.fatskills.com/images2/GradExams/EEED0CD3-0C3D-4307-8897-9C4210978E54.png' height='18' width='10'/> has exactly 1 root strictly between 0 and 1, and it is a double root. An encrypted subroutine will return<br><img src='https://www.fatskills.com/images2/GradExams/9A38715C-7652-4F55-8DDC-1FE481D437D8.png' height='20' width='35'/> given any<br><img src='https://www.fatskills.com/images2/GradExams/23CE3337-CEB3-4B4F-9C11-1FE0327BD83F.png' height='20' width='72'/>. Which of the following methods cannot be applied to this problem?<br/>