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What is the relation between f(x) and &ell; when the minimum value or least value function f is defined on a set A and &ell; ∈ f(A)?(a) f(x) < &ell; ∀ x ∈ A(b) f(x) ≤ &ell; ∀ x ∈ A(c) f(x) ≥ &ell; ∀ x ∈ A(d) f(x) > &ell; ∀ x ∈ AThis question was addressed to me in an interview.This intriguing question originated from Derivatives Application topic in division Application of Derivatives of Mathematics – Class 12

Answer» RIGHT OPTION is (c) f(x) ≥ &ell; ∀ x ∈ A

The best I can EXPLAIN: The relation between f(x) and &ell; when the minimum value or least value function f is f(x) ≥ (&ell;) ∀ x ∈ A where the function is DEFINED on a set A and &ell; ∈ f(A).


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