Question

What does e^-infinity equal? And what does e^infinity equal?

Answer 1

The exponential function e^(-infinity) equals 0, and the exponential function e^(infinity) equals infinity.

Step-by-step explanation:

The exponential function e^(-infinity) equals 0, and the exponential function e^(infinity) equals infinity.

To understand this, let's look at the definition of the exponential function. The number e, approximately equal to 2.71828, is the base of the natural logarithm.

When a positive number is raised to infinity, it becomes infinitely large. That's why e^(infinity) equals infinity. On the other hand, when a positive number is raised to negative infinity, it approaches zero. Therefore, e^(-infinity) equals 0.

Answer 2

Answer to your first question:


`\underset { x\rightarrow -\infty }{ lim } { e }^( x )=0`

Concerning your second question:

The answer would just be 'positive infinity', or you could say 'undefined' because infinities don't have precise values.