Home Competitions AHSME 1961 Problem 19
Consider the graphs of y = 2 log x y=2\log{x} y = 2 log x and y = log 2 x y=\log{2x} y = log 2 x . We may say that:
(A) They do not intersect (B) They intersect at 1 point only (C) They intersect at 2 points only (D) They intersect at a finite number of points but greater than 2 (E) They coincide \textbf{(A)}\ \text{They do not intersect} \\ \textbf{(B)}\ \text{They intersect at 1 point only} \\ \textbf{(C)}\ \text{They intersect at 2 points only} \\ \textbf{(D)}\ \text{They intersect at a finite number of points but greater than 2} \\ \textbf{(E)}\ \text{They coincide} (A) They do not intersect (B) They intersect at 1 point only (C) They intersect at 2 points only (D) They intersect at a finite number of points but greater than 2 (E) They coincide
Dataset text NuminaMath-1.5 . Quoted with source.
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