Let 0≤a≤x≤1000 \leq a \leq x \leq 1000≤a≤x≤100 and f(x)=∣x−a∣+∣x−100∣+∣x−a−50∣f(x) = \mid x - a \mid + \mid x - 100 \mid + \mid x - a - 50\midf(x)=∣x−a∣+∣x−100∣+∣x−a−50∣. Then the maximum value of f(x) becomes 100 when a is equal to
25
100
50
0
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