{"status": "success", "data": {"description_md": "The harmonic mean of two numbers can be calculated as twice their product divided by their sum. The harmonic mean of $1$ and $2016$ is closest to which integer?\n\n$\\textbf{(A)}\\ 2 \\qquad<br>\\textbf{(B)}\\ 45 \\qquad<br>\\textbf{(C)}\\ 504 \\qquad<br>\\textbf{(D)}\\ 1008 \\qquad<br>\\textbf{(E)}\\ 2015$\n___\nFull credit goes to [MAA](https://maa.org/) for authoring these problems. These problems were taken on the [AOPS](https://artofproblemsolving.com/) website.", "description_html": "<p>The harmonic mean of two numbers can be calculated as twice their product divided by their sum. The harmonic mean of  <span class=\"katex--inline\">1</span>  and  <span class=\"katex--inline\">2016</span>  is closest to which integer?</p>&#10;<p> <span class=\"katex--inline\">\\textbf{(A)}\\ 2 \\qquad\\textbf{(B)}\\ 45 \\qquad\\textbf{(C)}\\ 504 \\qquad\\textbf{(D)}\\ 1008 \\qquad\\textbf{(E)}\\ 2015</span> </p>&#10;<hr><p>Full credit goes to <a href=\"https://maa.org/\">MAA</a> for authoring these problems. These problems were taken on the <a href=\"https://artofproblemsolving.com/\">AOPS</a> website.</p>", "hints_md": "", "hints_html": "", "editorial_md": "", "editorial_html": "", "flag_hint": "", "point_value": 2, "problem_name": "2016 AMC 12B Problem 2", "can_next": true, "can_prev": true, "nxt": "/problem/16_amc12B_p03", "prev": "/problem/16_amc12B_p01"}}