Let f x ax 2 bx c a b and c are constants If the maximum of f x

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(#M40016146) MBA question algebra, quadratic equations, inequalities, functions Keep an EYE

Let f(x) = ax^2 + bx + c where a, b and c are constants. If the maximum of f(x) occurs at x = 1/3, then which of the following is necessarily equal to f(0)?

1) f(2/3)
2) f(-2/3)
3) -f(2/3)
4) -f(-2/3): Asked In MBA (12 years ago); Unsolved; Is this Puzzle helpful? (0) (0) Submit Your Solution

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(#M40016146) MBA question algebra, quadratic equations, inequalities, functions Keep an EYE

Let f(x) = ax^2 + bx + c where a, b and c are constants. If the maximum of f(x) occurs at x = 1/3, then which of the following is necessarily equal to f(0)?

1) f(2/3)
2) f(-2/3)
3) -f(2/3)
4) -f(-2/3)

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MBA Question Papers:

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(#M40016146) MBA question algebra, quadratic equations, inequalities, functions Keep an EYE

Let f(x) = ax^2 + bx + c where a, b and c are constants. If the maximum of f(x) occurs at x = 1/3, then which of the following is necessarily equal to f(0)? 1) f(2/3) 2) f(-2/3) 3) -f(2/3) 4) -f(-2/3)

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Let f(x) = ax^2 + bx + c where a, b and c are constants. If the maximum of f(x) occurs at x = 1/3, then which of the following is necessarily equal to f(0)?

1) f(2/3)
2) f(-2/3)
3) -f(2/3)
4) -f(-2/3)