P(x, y) means "x + 2y = xy," where x and y are integers. Determine the truth value of the statement.
-$$\exists y P ( 3 , y )$$

Name: P(x, y) means "x + 2y = xy," where x and y are integers. Determine the truth value of the statement. -\[\exists y P ( 3 , y )\]
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Question

Quizplus · Accepted Answer

Substituting $x = 3$ into the equation $x + 2y = xy$, we get $3 + 2y = 3y$, which simplifies to $y = 3$, showing that there exists an integer $y$ (specifically, $y = 3$) that satisfies the equation when $x = 3$.

P(x, Y) Means "X + 2y = Xy," Where X ∃yP(3,y)\exists y P ( 3 , y )∃yP(3,y)

P(x, Y) Means "X + 2y = Xy," Where X $\exists y P ( 3 , y )$