Question

One square has an area that is 10 cm2 larger than another. What is a reasonable domain for the area of the larger square?

Answer 1

Answer:

$R>10$ is the required domain.

Step-by-step explanation:

We have been given two squares

Let the larger square area be x

We have been given the area of smaller square we need to find the domain of area of larger square.

Domian is the value that x can take in a function

Here, x is the area of the larger square

Since, area of smaller square is $10cm^2$

The area of larger circle has to be greater than $10cm^2$

The domain will be all real numbers grater than 10

Mathematically, $R>10$ is the required domain.

Answer 2

Given that the area can take any positive real number, the larger square hast to be more than 10 cm^2, then the domain for the area of the larger square is all the real numbers greater than 10 cm^2