Question

What is the range of the function y = e superscript 4 x y less-than 0 y greater-than 0 y less-than 4 y greater-than 4

Answer 1

The range of a function $\rm y= e^4^x$ is y>0; option second y > 0 is correct.  

It is given that the function $\rm y= e^4^x$

It is required to find the range of a function $\rm y= e^4^x$

What is a function?

It is defined as a special type of relationship and they have a predefined domain and range according to the function.

We have a function:

$\rm y= e^4^x$

If we plot a graph of $\rm y= e^4^x$:

When x = 0 then $\rm y= e^4^\times^0$ ⇒ 1

When x = 1 then  $\rm y= e^4^\times^1$ ⇒ 54.598  and so on.

The graph will exponentially go up as shown in the picture because the 'e' is the positive value(e=2.718) and the power of negative or positive values is never be a negative result.

Thus, the range of a function $\rm y= e^4^x$ is y>0; option second y > 0 is correct.  

Learn more about the function here:

brainly.com/question/5245372

Answer 2

Answer:

B, all real numbers less than 0

Step-by-step explanation:

edge 2022