The relative minimum are
- d. Point D and
- f .Point F
How to find the relative minimums of the polynomial function?
To find the relative minimum, the point has to satisfy the following conditions
- The tangent at that point must be equal to zero
- The tangent at that point must be increasing
So, at point A, we see that the tangent is not equal to zero, so it is not a minimum point
At point B, we see that the tangent equals zero but it is decreasing so it is not a minimum point
At point C, we see that the tangent is not equal to zero but negative so it is not a minimum point
At point D, we see that the tangent is equal to zero and it is increasing, so it is a minimum point
At point E, we see that the tangent equals zero but it is decreasing so it is not a minimum point
At point F, we see that the tangent is equal to zero and it is increasing, so it is a minimum point
at point G, we see that the tangent is not equal to zero and it is increasing, so it is not a minimum point
So, the only points that satisfy the condition for minimum point are Points D and point F
So, the relative minimum are
- d. Point D and
- f .Point F
Learn more about relative minimum of a polynomial function here:
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