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. 

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 blue circle is over \(\displaystyle 26\) on the \(\displaystyle x\)-axis and up \(\displaystyle 12\) 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 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 pink circle is over \(\displaystyle 4\) 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 yellow circle is over \(\displaystyle 3\) on the \(\displaystyle x\)-axis and up \(\displaystyle 16\) 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 purple circle is over \(\displaystyle 8\) on the \(\displaystyle x\)-axis and up \(\displaystyle 9\) 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 \(\displaystyle 8\) on the \(\displaystyle x\)-axis and up \(\displaystyle 17\) 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 greeb circle is over \(\displaystyle 11\) on the \(\displaystyle x\)-axis and up \(\displaystyle 6\) 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 \(\displaystyle 11\) on the \(\displaystyle x\)-axis and up \(\displaystyle 14\) 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.