{"status": "success", "data": {"description_md": "The polygon enclosed by the solid lines in the figure consists of $4$ congruent squares joined edge-to-edge. One more congruent square is attached to an edge at one of the nine positions indicated. How many of the nine resulting polygons can be folded to form a cube with one face missing? \n\n<center><img src=\"https://artofproblemsolving.com/wiki/index.php/File:2003amc10a10.gif\"></center>\n\n\n$\\mathrm{(A) \\ } 2\\qquad \\mathrm{(B) \\ } 3\\qquad \\mathrm{(C) \\ } 4\\qquad \\mathrm{(D) \\ } 5\\qquad \\mathrm{(E) \\ } 6$", "description_html": "<p>The polygon enclosed by the solid lines in the figure consists of <span class=\"katex--inline\">4</span> congruent squares joined edge-to-edge. One more congruent square is attached to an edge at one of the nine positions indicated. How many of the nine resulting polygons can be folded to form a cube with one face missing?</p>&#10;<center><img src=\"https://artofproblemsolving.com/wiki/index.php/File:2003amc10a10.gif\"/></center>&#10;<p><span class=\"katex--inline\">\\mathrm{(A) \\ } 2\\qquad \\mathrm{(B) \\ } 3\\qquad \\mathrm{(C) \\ } 4\\qquad \\mathrm{(D) \\ } 5\\qquad \\mathrm{(E) \\ } 6</span></p>&#10;", "hints_md": "", "hints_html": "", "editorial_md": "", "editorial_html": "", "flag_hint": "", "point_value": 1, "problem_name": "2003 AMC 10A Problem 10", "can_next": true, "can_prev": true, "nxt": "/problem/03_amc10A_p11", "prev": "/problem/03_amc10A_p09"}}