If the expression (mx-1+1/2) is always non-negative, then the minimum value of m must be.....
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Step-by-step explanation:
We have,mx-1+1x≥0 ∀x∈R+
As, non-negative means greater than or equal to 0
i.e.≥0⇒mx2-x+1x≥0⇒mx2-x+1≥0
This is only possible if m>0 and D≤0⇒-12-4m≤0⇒1≤4m⇒14≤m⇒m≥14
So, the minimum value of m must be equal to 14.
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Minimum value of m must be 14.
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