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AHSME 1969 Problem 25

    If it is known that log⁡2(a)+log⁡2(b)≥6\log_2(a)+\log_2(b) \ge 6, then the least value that can be taken on by a+ba+b is: (A) 26(B) 6(C) 82(D) 16(E) none of these\text{(A) } 2\sqrt{6} \text{(B) } 6 \text{(C) } 8\sqrt{2} \text{(D) } 16 \text{(E) none of these}

    Dataset text NuminaMath-1.5. Quoted with source.

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    16

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