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Let f be differentiable in the interval (0,∞) such that f(1)=1 and limt→xt3f(x)−x3f(t)t−x=1, for each x>0. Then f(2) is equal to AB, where A,B are in the lowest form. The value of A+B is

Answer» Let f be differentiable in the interval (0,) such that f(1)=1 and limtxt3f(x)x3f(t)tx=1, for each x>0. Then f(2) is equal to AB, where A,B are in the lowest form. The value of A+B is


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