Question

Solve the inequality e-2<0

Answer 1

The solution to the inequality
`$e - 2 < 0$` is the set of all real numbers less than
`$2$`, which can be expressed mathematically as
`$(-\infty, 2)$.`

To solve the inequality e - 2 < 0, we can add to both sides to get:

e < 2

This means that all real numbers that are less than 2 are solutions to the inequality. We can represent this solution set mathematically as:

`(-\infty, 2)`

This means that the inequality is true for all real numbers in the interval
`(-\infty, 2).`

Here is a graph of the inequality:

The graph shows that the line y = e - 2 is above the x-axis for all values of x less than 2. This means that the inequality e - 2 < 0 is true for all values of x less than 2.