Use this for an instance to solve the equation I gave earlier show each points

Draw a horizontal x-axis and a vertical y-axis. A suitable scale for the given values would be:

• On the x-axis: Let 1 major grid square represent 1 unit.
• On the y-axis: Let 1 major grid square represent 2 units. Place the origin $(0,0)$ near the center of the graph paper to accommodate both positive and negative values.

Locate each coordinate pair $(x, y)$ on the graph paper:

• For $(-4, -10)$: Move 4 major squares left from the origin, then 5 major squares down (since $10 \text{ units} / 2 \text{ units/major square} = 5 \text{ major squares}$).
• For $(-3, -13)$: Move 3 major squares left from the origin, then 6.5 major squares down (since $13 \text{ units} / 2 \text{ units/major square} = 6.5 \text{ major squares}$). This is 6 major squares and 5 small squares down.
• For $(-2, -14)$: Move 2 major squares left from the origin, then 7 major squares down (since $14 \text{ units} / 2 \text{ units/major square} = 7 \text{ major squares}$).
• For $(-1, -13)$: Move 1 major square left from the origin, then 6.5 major squares down.
• For $(0, -10)$: Stay on the y-axis, then move 5 major squares down from the origin.
• For $(1, -5)$: Move 1 major square right from the origin, then 2.5 major squares down (since $5 \text{ units} / 2 \text{ units/major square} = 2.5 \text{ major squares}$). This is 2 major squares and 5 small squares down.
• For $(2, 2)$: Move 2 major squares right from the origin, then 1 major square up (since $2 \text{ units} / 2 \text{ units/major square} = 1 \text{ major square}$).
• For $(3, 11)$: Move 3 major squares right from the origin, then 5.5 major squares up (since $11 \text{ units} / 2 \text{ units/major square} = 5.5 \text{ major squares}$). This is 5 major squares and 5 small squares up.

Once all points are plotted, draw a smooth curve connecting them. The graph should form a parabola opening upwards.

The points to plot are:

$$\boxed{ (-4, -10), (-3, -13), (-2, -14), (-1, -13), (0, -10), (1, -5), (2, 2), (3, 11) }$$