Question

translate the figure 3 units right and 5 units down. plot all of the points of the translated figure. you may click a plotted point to delete it.

Explanation:

Step1: Recall translation rule

For a point $(x,y)$ translated 3 units right and 5 units down, the new - point is $(x + 3,y-5)$.

Step2: Assume a point on the figure

Let's assume a point on the original figure has coordinates $(x_1,y_1)$.

Step3: Calculate new coordinates

The new coordinates of the point after translation will be $(x_1 + 3,y_1-5)$. Repeat this process for all points of the figure.

Since no specific coordinates of the points of the figure are given in text, the general rule for translation is: If a point has coordinates $(x,y)$ in the original figure, its coordinates in the translated figure are $(x + 3,y - 5)$. To plot the new figure, find the new coordinates of all vertices of the original figure using this rule and then connect the new - points in the same order as the original figure.

Answer:

If a point on the original figure has coordinates $(x,y)$, its coordinates on the translated figure are $(x + 3,y-5)$. Plot new points using this rule.