Let U=[-1,-0.3] cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} Consider the following polynomial approximation of D(*) over U. How many alternation points it has? Comment: Don't use a microscopic vision. Wherever the polynomial is almost touching dotted lines, it is indeed touching it. Answer: The correct answer solutionspile.com

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Let U=[-1,-0.3] cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} Consider the following polynomial approximation of D(*) over U. How many alternation points it has? Comment: Don't use a microscopic vision. Wherever the polynomial is almost touching dotted lines, it is indeed touching it. Answer: The correct answer is: 7  solutionspile.com

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Expert Answer to - Let U=[-1,-0.3] cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} C

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Solution for - Let U=[-1,-0.3] cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} C

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This an additional answer to - Let U=[-1,-0.3] cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} C

(Solved): Let U=[-1,-0.3]\cup [0.3,1]. Let W(x):=1 and D(x)={(0, if x in [-1,-0.3],),(1, if x in [0.3,1].):} C ...

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