Division of functions with a radical in the denominator and domain

The video tutorial covers dividing functions, specifically focusing on the division of G(x) = 3 and F(x) = 2√x. It explains the concept of rationalizing the denominator, though it is not required for the current class. The main focus is on understanding the domain of the function, emphasizing that the domain is from zero to infinity, excluding zero, due to division constraints.

What is the result of dividing G(x) by F(x) in the given example?

• 2 radical X divided by 3

• 2 radical X minus 3

• 3 divided by 2 radical X

• 3 times 2 radical X

Why is rationalizing the denominator not required for this class?

• Because it is not part of the current curriculum

• Because it is too complex for this level

• Because it is not a mathematical operation

• Because the answers do not require it

What is the domain of the function after division?

• Negative infinity to positive infinity

• Zero to infinity, including zero

• Zero to infinity, excluding zero

• All real numbers

Why can't zero be included in the domain of the divided function?

• Because it is not a positive number

• Because it makes the numerator zero

• Because it makes the denominator zero

• Because it is not a real number

What happens if the radical in the denominator equals zero?

• The function becomes infinite

• The function equals one

• The function equals zero

• The function becomes undefined