Question

model a desert community where 60% is houses, 10% is shops, and 30% is parks. the area of the community that is houses is represented by squares. the area of the community that is shops is represented by squares. the area of the community that is parks is represented by squares.

Explanation:

Step1: Calculate the number of squares for houses

The total number of squares is \(100\). The percentage of houses is \(60\%\). To find the number of squares for houses, we use the formula \(n = p\times N\), where \(p\) is the percentage (in decimal form) and \(N\) is the total number of squares. \(p = 0.6\) and \(N = 100\). So, \(n=0.6\times100 = 60\).

Step2: Calculate the number of squares for shops

The percentage of shops is \(10\%\). \(p = 0.1\) and \(N = 100\). Using the formula \(n = p\times N\), we get \(n=0.1\times100=10\).

Step3: Calculate the number of squares for parks

The percentage of parks is \(30\%\). \(p = 0.3\) and \(N = 100\). Using the formula \(n = p\times N\), we get \(n = 0.3\times100=30\).

Answer:

The area of the community that is houses is represented by \(60\) squares.
The area of the community that is shops is represented by \(10\) squares.
The area of the community that is parks is represented by \(30\) squares.