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B
−2
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C
2
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D
1
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Solution
The correct option is D1 f(x)=x2−8x+17 Differentiating the above function with respect to x. f′(x)=2x−8 =0 Or 2x−8=0 x=4. Now f"(x)=2 or f"(x)x=4>0 Hence the function attains a minimum value at x equal to 4. Therefore f(4)=16−32+17 =−16+17 =1.