X 21 Let f : (0, ) R and f : (0, ) R be defined...

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X 21 Let f₁ : (0, ∞) →R and f₂ : (0, ∞) →R be defined by f₁ (x) = √(t-j)' dt, x>0 and 0 =1 f₂(x) = 98(x - 1)50-600(x - 1)4⁹ +2450, x>0, where, for any positive integer n and real numbers a₁, a2, a, denotes the product of a₁, a2, ...., a. Let m; and n₁, respectively, denote the number of points of local minima and the number of points of local maxima of function fi, i = 1, 2, in the interval (0, ... an The value of 6m2 + 4n2 + 8m2n2 is X 21 Let f₁ : (0, ∞) →R and f₂ : (0, ∞) →R be defined by f₁ (x) = √(t-j)' dt, x>0 and 0 =1 f₂(x) = 98(x - 1)50-600(x - 1)4⁹ +2450, x>0, where, for any positive integer n and real numbers a₁, a2, a, denotes the product of a₁, a2, ...., a. Let m; and n₁, respectively, denote the number of points of local minima and the number of points of local maxima of function fi, i = 1, 2, in the interval (0, ... an The value of 6m2 + 4n2 + 8m2n2 is

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