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AHSME 1993 Problem 10

    Let rr be the number that results when both the base and the exponent of aba^b are tripled, where a,b>0a,b>0. If rr equals the product of aba^b and xbx^b where x>0x>0, then x=x= (A) 3(B) 3a2(C) 27a2(D) 2a3b(E) 3a2b\text{(A) } 3 \text{(B) } 3a^2 \text{(C) } 27a^2 \text{(D) } 2a^{3b} \text{(E) } 3a^{2b}

    Dataset text NuminaMath-1.5. Quoted with source.

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