which statement could be used to explain why f(x) = 2x - 3 has an inverse relation that is a function?\nthe…

which statement could be used to explain why f(x) = 2x - 3 has an inverse relation that is a function?\nthe graph of f(x) passes the vertical line test.\nf(x) is a one - to - one function.\nthe graph of the inverse of f(x) passes the horizontal line test.\nf(x) is not a function.

which statement could be used to explain why f(x) = 2x - 3 has an inverse relation that is a function?\nthe graph of f(x) passes the vertical line test.\nf(x) is a one - to - one function.\nthe graph of the inverse of f(x) passes the horizontal line test.\nf(x) is not a function.

Answer

Brief Explanations:

A function has an inverse that is also a function if and only if it is one - to - one. The vertical line test is used to determine if a relation is a function. The horizontal line test is used on the original function to see if its inverse is a function. For (y = f(x)=2x - 3), it is a linear function and is one - to - one.

Answer:

B. (f(x)) is a one - to - one function.