Answer:
The area of the real tile is 20 cm².
Explanation:
Plot the points provided on a graph using grid line representing 5 cm each as follows.
The diagram below shows that the model of the tile is in the shape of a kite.
The area of a kite is:

Here, p and q are the two diagonals.
The measure of diagonals p and q are:
p = 10 cm
q = 4 cm
Compute the area of the kite as follows:


Thus, the area of the real tile is 20 cm².