Using the backward divided difference approximation (e*) = 5. 5125 at x = 2.6 for a step size of 0.05. If you keep halving the step size to find (e")at x = 2.6, what is the step size would be to have two significant digits that can be considered to be least correct in your answer?

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Using the backward divided difference approximation (e²) = 5. 5125 at x = 2.6 for a step size of 0.05. If you keep
halving the step size to find (e*)at x = 2.6, what is the step size would be to have two significant digits that can be
considered to be least correct in your answer?
Transcribed Image Text:Using the backward divided difference approximation (e²) = 5. 5125 at x = 2.6 for a step size of 0.05. If you keep halving the step size to find (e*)at x = 2.6, what is the step size would be to have two significant digits that can be considered to be least correct in your answer?
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