To get to \(\displaystyle (5,5)\), move right along the x-axis by \(\displaystyle 5\), then up along the y-axis by \(\displaystyle 5\).

The sign in front of each number represents which direction to go on the x or y-axis starting at the origin \(\displaystyle (0,0)\). If the number is positive you go right on the x-axis or up on the y-axis. If the sign is negative then you move to the left on the x-axis or down on the y-axis. The first term in the ordered pair is the movement in the x direction and the second point is the movement in the y direction.

The sign in front of each number represents which direction to go on the x or y-axis starting at the origin \(\displaystyle (0,0)\). If the number is positive you go right on the x-axis or up on the y-axis. If the sign is negative then you move to the left on the x-axis or down on the y-axis. The first term in the ordered pair is the movement in the x direction and the second point is the movement in the y direction.

To get to \(\displaystyle (8,1)\), move along the x-axis by \(\displaystyle 8\), then move up along the y-axis by \(\displaystyle 1\).

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The yellow circle is over \(\displaystyle 6\) on the \(\displaystyle x\)-axis and up \(\displaystyle 19\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The green circle is over \(\displaystyle 15\) on the \(\displaystyle x\)-axis and up \(\displaystyle 11\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The orange circle is over \(\displaystyle 14\) on the \(\displaystyle x\)-axis and up \(\displaystyle 20\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The pink circle is over \(\displaystyle 13\) on the \(\displaystyle x\)-axis and up \(\displaystyle 3\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The gray circle is over \(\displaystyle 8\) on the \(\displaystyle x\)-axis and up \(\displaystyle 13\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The red triangle is over \(\displaystyle 27\) on the \(\displaystyle x\)-axis and up \(\displaystyle 8\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The black circle is over \(\displaystyle 21\) on the \(\displaystyle x\)-axis and up \(\displaystyle 18\) on the \(\displaystyle y\)-axis. 

To find the location on a coordinate plane we first look at the \(\displaystyle x\)-axis, which runs horizontal and then the \(\displaystyle y\)-axis, which runs vertical. We write the point on the \(\displaystyle x\)-axis first, followed by the point on the \(\displaystyle y\)-axis. \(\displaystyle (x,y)\)

The orange triangle is over \(\displaystyle 23\) on the \(\displaystyle x\)-axis and up \(\displaystyle 3\) on the \(\displaystyle y\)-axis.