To calculate: The coordinates of the inflection point of the curve,
The infection point with six decimal place is .
The curve is given as:
We seek a solution of , starting from an initial estimate .
For , compute the next approximation by
and so on.
Inflection point: Points can be find by
Consider the curve ,
(by product rule)
Hence, we get the inflection point by . In other words is used to find out roots using Newton’s Method.
Now, let initial approximation be
The second approximation is .
We establish the condition where .
Therefore, the inflection point of curve is .
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