Patrick B. answered 03/15/19
Math and computer tutor/teacher
The answer is -1/8
Dx[ f_inv(x)] = 1/ f' (f_inv(x)) by Theorem
Dx[ f_inv(2)] = 1/ f' (f_inv(2)) = 1/f'(1) = 1/-8
Ana A.
asked 03/15/191. The table below gives some value for a differential and invertable function f and it’s derivative f'
| X | F(x) | F’(x) |
| 0 | 49 | 0 |
| 1 | 2 | -8 |
| 2 | -1 | -80 |
Use the above table to find the value of (f-1)'(2). Hint: You can determine f-1(2) using the information in the table.
Patrick B. answered 03/15/19
Math and computer tutor/teacher
The answer is -1/8
Dx[ f_inv(x)] = 1/ f' (f_inv(x)) by Theorem
Dx[ f_inv(2)] = 1/ f' (f_inv(2)) = 1/f'(1) = 1/-8
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