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Use the equation to complete the table. Use the table to list some of the ordered pairs that satisfy the equation.

y=-3x+2

Use the equation to complete the table. Use the table to list some of the ordered pairs that satisfy the equation. $\newline$ $y=-3 x+2$

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Midpoint formula: find the midpoint

Full solution

Q. Use the equation to complete the table. Use the table to list some of the ordered pairs that satisfy the equation.

\newline

y=-3 x+2

Understand the equation: Understand the equation. $\newline$ The equation $y = -3x + 2$ is a linear equation representing a straight line on the coordinate plane. To find ordered pairs that satisfy the equation, we can choose values for $x$ and then calculate the corresponding $y$ values.
Choose $x$ values: Choose values for $x$ . Let's choose $x$ values of $-1$ , $0$ , $1$ , and $2$ to create a table of values.
Calculate $y$ for $x=-1$ : Calculate the corresponding $y$ values when $x = -1$ . Substitute $x = -1$ into the equation to find $y$ . $y = -3(-1) + 2$ $y = 3 + 2$ $y = 5$ The ordered pair for $x = -1$ is $x=-1$ $0$ .
Calculate $y$ for $x=0$ : Calculate the corresponding $y$ values when $x = 0$ . Substitute $x = 0$ into the equation to find $y$ . $y = -3(0) + 2$ $y = 0 + 2$ $y = 2$ The ordered pair for $x = 0$ is $x=0$ $0$ .
Calculate $y$ for $x=1$ : Calculate the corresponding $y$ values when $x = 1$ . Substitute $x = 1$ into the equation to find $y$ . $y = -3(1) + 2$ $y = -3 + 2$ $y = -1$ The ordered pair for $x = 1$ is $x=1$ $0$ .
Calculate $y$ for $x=2$ : Calculate the corresponding $y$ values when $x = 2$ . Substitute $x = 2$ into the equation to find $y$ . $y = -3(2) + 2$ $y = -6 + 2$ $y = -4$ The ordered pair for $x = 2$ is $x=2$ $0$ .

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