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Find values for pp and qq so that the equation has infinitely many solutions. −7x+p=qx+1-7x + p = qx + 1\newlinep=p = ____\newlineq=q = ____

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Full solution

Q. Find values for pp and qq so that the equation has infinitely many solutions. −7x+p=qx+1-7x + p = qx + 1\newlinep=p = ____\newlineq=q = ____
  1. Analyze Equation: Analyze the equation for conditions of infinitely many solutions.\newlineFor the equation −7x+p=qx+1-7x + p = qx + 1 to have infinitely many solutions, the coefficients of xx on both sides must be equal, and the constant terms must also be equal.
  2. Set Coefficients Equal: Set the coefficients of xx equal.−7=q-7 = q
  3. Set Constant Terms Equal: Set the constant terms equal. p=1p = 1

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