{"status": "success", "data": {"description_md": "Seven cubes, whose volumes are $1$, $8$, $27$, $64$, $125$, $216$, and $343$ cubic units, are stacked vertically to form a tower in which the volumes of the cubes decrease from bottom to top. Except for the bottom cube, the bottom face of each cube lies completely on top of the cube below it. What is the total surface area of the tower (including the bottom) in square units?\n\n$\\textbf{(A)}\\ 644\\qquad\\textbf{(B)}\\ 658\\qquad\\textbf{(C)}\\ 664\\qquad\\textbf{(D)}\\ 720\\qquad\\textbf{(E)}\\ 749$", "description_html": "<p>Seven cubes, whose volumes are  <span class=\"katex--inline\">1</span> ,  <span class=\"katex--inline\">8</span> ,  <span class=\"katex--inline\">27</span> ,  <span class=\"katex--inline\">64</span> ,  <span class=\"katex--inline\">125</span> ,  <span class=\"katex--inline\">216</span> , and  <span class=\"katex--inline\">343</span>  cubic units, are stacked vertically to form a tower in which the volumes of the cubes decrease from bottom to top. Except for the bottom cube, the bottom face of each cube lies completely on top of the cube below it. What is the total surface area of the tower (including the bottom) in square units?</p>\n<p> <span class=\"katex--inline\">\\textbf{(A)}\\ 644\\qquad\\textbf{(B)}\\ 658\\qquad\\textbf{(C)}\\ 664\\qquad\\textbf{(D)}\\ 720\\qquad\\textbf{(E)}\\ 749</span> </p>\n<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": 1, "problem_name": "2020 AMC 10A Problem 10", "can_next": true, "can_prev": true, "nxt": "/problem/20_amc10A_p11", "prev": "/problem/20_amc10A_p09"}}