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Solve.\newliney=8y = 8\newline10x+10y=10–10x + 10y = 10\newline(_____, _____)

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Q. Solve.\newliney=8y = 8\newline10x+10y=10–10x + 10y = 10\newline(_____, _____)
  1. Substitute y=8y = 8: Substitute y=8y = 8 into the equation 10x+10y=10–10x + 10y = 10.\newlineSubstitute 88 for yy in 10x+10y=10–10x + 10y = 10.\newline10x+10(8)=10–10x + 10(8) = 10
  2. Simplify the equation: Simplify the equation. 10x+80=10-10x + 80 = 10
  3. Isolate the variable term: Isolate the variable term. \newline10x+8080=1080-10x + 80 - 80 = 10 - 80\newline10x=70-10x = -70
  4. Solve for x: Solve for x.\newline10x=70-10x = -70\newlinex=7010x = \frac{-70}{-10}\newlinex=7x = 7
  5. Find the ordered pair: We found:\newlinex=7x = 7\newliney=8y = 8\newlineWhat is the solution in the form of an ordered pair?\newlineSubstitute x=7x = 7 and y=8y = 8 in (x,y)(x,y).\newlineThe solution is (7,8)(7, 8).

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