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Solve for 
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Assume the equation has a solution for 
y.

{:[v*(j+y)=61 y+82],[y=◻quad+ bar(+oo)]:}

Solve for y y .\newlineAssume the equation has a solution for y y .\newlinev(j+y)=61y+82y= \begin{array}{l} v \cdot(j+y)=61 y+82 \\ y=\square \end{array}

Full solution

Q. Solve for y y .\newlineAssume the equation has a solution for y y .\newlinev(j+y)=61y+82y= \begin{array}{l} v \cdot(j+y)=61 y+82 \\ y=\square \end{array}
  1. Identify system of equations: Identify the given system of equations and the variable to solve for.\newlineThe system of equations is:\newline11. v(j+y)=61v(j+y) = 61\newline22. y=+(+)y = \square + \overline{(+\infty)}\newlineWe need to solve for yy.
  2. Analyze second equation: Analyze the second equation.\newlineThe second equation, y=+(+)y = \square + \overline{(+\infty)}, is not a standard mathematical expression. The symbol \square typically represents a missing value or an unknown, and (+)\overline{(+\infty)} suggests a range extending to positive infinity, which does not make sense in this context. This equation is either incomplete or incorrect, and we cannot proceed with solving for yy using this equation.

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