QUESTION IMAGE
Question
for each ordered pair, determine whether it is a solution to $y = -2$.
| $(x, y)$ | is it a solution? | |
|---|---|---|
| $(-5, -2)$ | $circ$ | $circ$ |
| $(-2, 0)$ | $circ$ | $circ$ |
| $(3, 8)$ | $circ$ | $circ$ |
| $(4, -6)$ | $circ$ | $circ$ |
To determine if an ordered pair \((x, y)\) is a solution to \(y = -2\), we only need to check the \(y\)-value of the ordered pair. If the \(y\)-value is \(-2\), then it is a solution; otherwise, it is not.
Step 1: Check \((-5, -2)\)
The \(y\)-value here is \(-2\), which matches the equation \(y = -2\). So, this is a solution.
Step 2: Check \((-2, 0)\)
The \(y\)-value here is \(0\), which does not match \(y = -2\). So, this is not a solution.
Step 3: Check \((3, 8)\)
The \(y\)-value here is \(8\), which does not match \(y = -2\). So, this is not a solution.
Step 4: Check \((4, -6)\)
The \(y\)-value here is \(-6\), which does not match \(y = -2\). So, this is not a solution.
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- For \((-5, -2)\): Yes
- For \((-2, 0)\): No
- For \((3, 8)\): No
- For \((4, -6)\): No