Since x=0 then vs to the well know closed formula

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to the well know closed formula

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since x=0 then

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  • x
  • This time (because x is negative) you have to do the absolute value part: sqrt{x^2 } = |x|. Since x < 0 then |x| =
  • x =
  • ... [2]=2, [
  • 2x".
  • Since x > 0, then xc = 1. y(1) = 1, so there is a minimum at (1,1). Besides being a relative minimum, it is also an absolute minimum. The graph is above to the ...
  • x. So you have "
  • Jan 31, 2012 ... Since both sides are positive (since x > 0), then we square both sides: 1 + x ? (1 + 1/2 x)² 1 + x ? 1 + x + 1/4 x² 1 + x ? 1 ? x ? 1/4 x² 0 ? 1/4 x²

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