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AHSME 1970 Problem 30

    In the accompanying figure, segments ABAB and CDCD are parallel, the measure of angle DD is twice that of angle BB, and the measures of segments ADAD and CDCD are aa and bb respectively. Then the measure of ABAB is equal to (A) 12a+2b(B) 32b+34a(C) 2a−b(D) 4b−12a(E) a+b\text{(A) } \tfrac{1}{2}a+2b \text{(B) } \tfrac{3}{2}b+\tfrac{3}{4}a \text{(C) } 2a-b \text{(D) } 4b-\tfrac{1}{2}a \text{(E) } a+b

    Dataset text NuminaMath-1.5. Quoted with source.

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