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Let {f{{({x})}}}={{x}^{{3}}-{x}^{{2}}+{10}{x}-{5},{x}{1}-{2}{x

Question

Let $f (x) = {x^{3} - x^{2} + 10 x - 5, x \leq 1 - 2 x + (lo g)_{2} (b^{2} - 2), x > 1$ Find the values of $b$ for which $f (x)$ has the greatest value at $x = 1 .$

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Daniel Discussed

Let

f (x) = {x^{3} - x^{2} + 10 x - 5, x \leq 1 - 2 x + (lo g)_{2} (b^{2} - 2), x > 1

Find the values of

b

for which

f (x)

has the greatest value at

x = 1 .

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Question Text

Let

f (x) = {x^{3} - x^{2} + 10 x - 5, x \leq 1 - 2 x + (lo g)_{2} (b^{2} - 2), x > 1

Find the values of

b

for which

f (x)

has the greatest value at

x = 1 .

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