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Can there be a global minimum if at two points of the domain it equal to the lowest value? For example: (1,-5) and (8,-5) Can there be a global minimum if at two points of the domain it equal to the lowest value? For example: (1,-5) and (8,-5) @Mathematics
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No, then they are both local mins and there is no global min. i.e.\[ y=\sin x\] would have infinitely many global max/mins if this were possible.
ok thanks
I was getting so confused and my book wasn't explaining
it properlly
Yes, global is like the highlander, "there can be only one" hehehe...
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Thanks for ur help that will be easy to remember!!!
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