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Find yy value \newline3(2y)=y143(2-y)=y-14

Full solution

Q. Find yy value \newline3(2y)=y143(2-y)=y-14
  1. Distribute the 33: First, we need to distribute the 33 on the left side of the equation.3(2y)=y143(2-y) = y-143×23×y=y143\times 2 - 3\times y = y - 1463y=y146 - 3y = y - 14
  2. Rearrange terms: Next, we want to get all the yy terms on one side and the constants on the other side. Let's add 3y3y to both sides to move the yy terms to the right side.\newline63y+3y=y14+3y6 - 3y + 3y = y - 14 + 3y\newline6=4y146 = 4y - 14
  3. Isolate y term: Now, we will add 1414 to both sides to isolate the term with yy. \newline6+14=4y14+146 + 14 = 4y - 14 + 14\newline20=4y20 = 4y
  4. Solve for y: Finally, we will divide both sides by 44 to solve for yy.204=4y4\frac{20}{4} = \frac{4y}{4}5=y5 = y

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