Question: Simplify by multiplying through. ( mathrm { { left ( - { x } - { 2 } right ) }

Simplify by multiplying through. \(\mathrm{{\left(-{x}-{2}\right)}{\left({x}-{3}\right)}{\left({x}+{5}\right)}^{{{2}}}}\)(-x-2)(x-3)(x+5)^(2) Expand \(\mathrm{{\left(-{x}-{2}\right)}{\left({x}-{3}\right)}}\)(-x-2)(x-3) using the FOIL Method. \(\mathrm{{\left(-\times-{x}\cdot-{3}-{2}{x}-{2}\cdot-{3}\right)}{\left({x}+{5}\right)}^{{{2}}}}\)(-xx-x\cdot-3-2x-2\cdot-3)(x+5)^(2) Simplify and combine like terms. \(\mathrm{{\left(-{x}^{{{2}}}+{x}+{6}\right)}{\left({x}+{5}\right)}^{{{2}}}}\)(-x^(2)+x+6)(x+5)^(2) Rewrite \(\mathrm{{\left({x}+{5}\right)}^{{{2}}}}\)(x+5)^(2) as \(\mathrm{{\left({x}+{5}\right)}{\left({x}+{5}\right)}}\)(x+5)(x+5).\(\mathrm{{\left(-{x}^{{{2}}}+{x}+{6}\right)}{\left({\left({x}+{5}\right)}{\left({x}+{5}\right)}\right)}}\)(-x^(2)+x+6)((x+5)(x+5)) Expand \(\mathrm{{\left({x}+{5}\right)}{\left({x}+{5}\right)}}\)(x+5)(x+5) using the FOIL Method. \(\mathrm{{\left(-{x}^{{{2}}}+{x}+{6}\right)}{\left(\times+{x}\cdot{5}+{5}{x}+{5}\cdot{5}\right)}}\)(-x^(2)+x+6)(xx+x\cdot5+5x+5\cdot5) Simpl

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