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Antwort 1.3:1
Aus Online Mathematik Brückenkurs 2
a)
| Critical point: | x=0
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| Inflexion point: | None
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| Local min: | x=0
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| Local max: | None
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| Global min: | x=0
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| Global max: | None
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| Strictly incr.: | x 0
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| Strictly decr.: | x 0
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b)
| Critical point: | x=−1, x=1
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| Inflexion point: | None
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| Local min: | x=−3, x=1
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| Local max: | x=−1, x=2
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| Global min: | x=−3
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| Global max: | x=−1
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| Strictly incr.: | [−3 −1], [1 2]
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| Strictly decr.: | [−1 1]
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c)
| Critical point:
| x=−2, x=−1, x=21
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| Inflexion point: | x=−1
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| Local min: | x=−2, x=2
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| Local max: | x=−3, x=21
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| Global min: | x=−2
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| Global max: | x=−3
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| Strictly incr.: | [−2 21]
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| Strictly decr.: | [−3 −2], [21 2]
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d)
| Critical point:
| x=−25, x=21
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| Inflexion point: | None
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| Local min:
| x=−25, x=−21, x=2
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| Local max:
| x=−3, x=−1, x=21
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| Global min: | x=−25
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| Global max: | x=−1
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| Strictly incr.:
| [−25 −1], [−21 21]
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| Strictly decr.:
| [−3 −25], [−1 −21], [21 2]
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