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Solve for uu in terms of vv, ww, and xx. \newlinew=−xvuw = -xvu \newlineu=______u = \_\_\_\_\_\_

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Full solution

Q. Solve for uu in terms of vv, ww, and xx. \newlinew=−xvuw = -xvu \newlineu=______u = \_\_\_\_\_\_
  1. Divide by −xv-xv: w=−xvuw = -xvu\newlineTo get uu by itself, we gotta divide both sides by −xv-xv.
  2. Simplify fractions: w(−xv)=(−xvu)(−xv)\frac{w}{(-xv)} = \frac{(-xvu)}{(-xv)}
  3. Final result: u=w(−xv)u = \frac{w}{(-xv)}\newlineBoom, done!

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