This is a coordinate graphing activity. The goal is to plot points on the grid and connect them with straight lines to reveal a hidden picture.
Here is how you solve this type of problem:
1.
Understand the Grid:
* The horizontal line at the bottom is the
x-axis (numbers 0–20).
* The vertical line on the left is the
y-axis (numbers 0–25).
* Every point has an address written as $(x, y)$. You always move along the bottom (x) first, then go up (y).
2.
Plotting the Points:
* Look at your list of coordinates (which usually comes with this worksheet).
* For example, if the first pair is $(1, 1)$, find $1$ on the bottom axis, go up $1$ space, and put a dot there.
* If the next pair is $(5, 1)$, find $5$ on the bottom, go up $1$ space, and put a dot there.
3.
Connecting the Lines:
* Use a ruler to draw a straight line connecting the dots in the order they are listed.
* Usually, the list will tell you when to stop one shape and start a new one (often by saying "lift your pencil" or starting a new set of numbers).
4.
The Result:
* As you connect all the specific points provided in your homework instructions, the red outlines shown in the reference image will appear.
* The final picture shows two flowers with geometric petals and stems sitting on the ground.
Since the image provided is the
answer key (the completed drawing), you have successfully verified what the final result should look like. Your task is simply to follow your coordinate list carefully to recreate this exact image.
Final Answer:
The solution involves plotting the specific $(x, y)$ coordinates from your worksheet onto the grid and connecting them with straight lines. When done correctly, the lines will form the picture of two geometric flowers shown in the image.
Parent Tip: Review the logic above to help your child master the concept of printable coordinate graphing hidden pictures.
