Question

given the exponential function f(x) and the logarithmic function g(x) which of the following statements is true

Answer 1

Given the exponential function f(x) and the logarithmic function g(x)  the true statement is given as

$x- > \infty, f (x)- > \infty and g(x) - > \infty$  Option A.

This is further explained below.

What is logarithmic function g(x)?

Generally, The exponential function is a kind of mathematical function that may be represented using the notation f(x)=exp or ex. The word, unless otherwise mentioned, usually refers to the function of a real variable that has a positive value; however, it may be extended to complex numbers or applied to other mathematical objects such as matrices or Lie algebras.

In conclusion, the Exponential equation x = ay is defined as analogous to the logarithmic function y = logan. Only when (x = ay), (a > 0), and (a 1) does (y = logan). It is referred to as the logarithmic function of base a. Think about what it implies when the exponential function is inverted: x = ay.

Given the exponential function f(x) and the logarithmic function g(x)  the true statement is given as

$x- > \infty, f (x)- > \infty and g(x) - > \infty$  Option A.

Read more about logarithmic function g(x)

brainly.com/question/23009128

#SPJ1