Here we see the the graphs of four polynomial functions. {{CMD_106}} {{ENV_107}} {{CMD_108}} For each of the curves, determine if the polynomial has {{CMD_109}}even{{CMD_110}} or {{CMD_111}}odd{{CMD_112}} degree, and if the leading coefficient (the one next to the highest power of {{MATH_113}}) of the polynomial is {{CMD_114}}positive{{CMD_115}} or {{CMD_116}}negative{{CMD_117}}. {{CMD_118}}{{CMD_119}} {{CMD_120}} {{CMD_121}} Curve {{MATH_122}} is defined by an {{CMD_123}}{{CMD_124}}even{{CMD_125}}{{CMD_126}}odd{{CMD_127}}{{CMD_128}} degree polynomial with a {{CMD_129}}{{CMD_130}}positive{{CMD_131}}{{CMD_132}}negative{{CMD_133}}{{CMD_134}} leading term. {{CMD_135}} Curve {{MATH_136}} is defined by an {{CMD_137}}{{CMD_138}}even{{CMD_139}}{{CMD_140}}odd{{CMD_141}}{{CMD_142}} degree polynomial with a {{CMD_143}}{{CMD_144}}positive{{CMD_145}}{{CMD_146}}negative{{CMD_147}}{{CMD_148}} leading term. {{CMD_149}} Curve {{MATH_150}} is defined by an {{CMD_151}}{{CMD_152}}even{{CMD_153}}{{CMD_154}}odd{{CMD_155}}{{CMD_156}} degree polynomial with a {{CMD_157}}{{CMD_158}}positive{{CMD_159}}{{CMD_160}}negative{{CMD_161}}{{CMD_162}} leading term. {{CMD_163}} Curve {{MATH_164}} is defined by an {{CMD_165}}{{CMD_166}}even{{CMD_167}}{{CMD_168}}odd{{CMD_169}}{{CMD_170}} degree polynomial with a {{CMD_171}}{{CMD_172}}positive{{CMD_173}}{{CMD_174}}negative{{CMD_175}}{{CMD_176}} leading term. {{CMD_177}} {{CMD_178}} {{CMD_179}}