Question

each identify coordinate plane 1 mark only one oval. +x, -y -x, -y -x, +y +x, +y identify coordinate plane 2 mark only one oval. +x, -y -x, -y -x, +y +x, +y identify coordinate plane 3 mark only one oval. +x, -y -x, -y -x, +y +x, +y identify coordinate plane 4 mark only one oval. +x, -y -x, -y -x, +y +x, +y in what coordinate plane would you find point 3, 3 mark only one oval. 1 2 3 4

Explanation:

Step1: Recall quadrant rules

In a Cartesian - coordinate system, the four quadrants have the following sign - conventions for coordinates $(x,y)$. Quadrant 1: $x>0,y>0$ (i.e., $+X,+Y$); Quadrant 2: $x < 0,y>0$ (i.e., $-X,+Y$); Quadrant 3: $x < 0,y < 0$ (i.e., $-X,-Y$); Quadrant 4: $x>0,y < 0$ (i.e., $+X,-Y$).

Step2: Identify coordinate plane 1

Coordinate plane 1 has negative $x$ - values and positive $y$ - values, so it is $-X,+Y$.

Step3: Identify coordinate plane 2

Coordinate plane 2 has positive $x$ - values and positive $y$ - values, so it is $+X,+Y$.

Step4: Identify coordinate plane 3

Coordinate plane 3 has negative $x$ - values and negative $y$ - values, so it is $-X,-Y$.

Step5: Identify coordinate plane 4

Coordinate plane 4 has positive $x$ - values and negative $y$ - values, so it is $+X,-Y$.

Step6: Locate point $(3,3)$

The point $(3,3)$ has a positive $x$ - value ($x = 3$) and a positive $y$ - value ($y = 3$), so it is in the quadrant where $x>0$ and $y>0$, which is coordinate plane 2.

Answer:

Identify coordinate plane 1: -X, +Y
Identify coordinate plane 2: +X, +Y
Identify coordinate plane 3: -X, -Y
Identify coordinate plane 4: +X, -Y
In what coordinate plane would you find point 3, 3: 2