How do you solve $6.27e^x$ ?

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Answer 1 · 2017-03-08T06:34:04

No solution

Usually when the question says to solve an equation, you are looking for values of $x$ where $y = 0$ .

The exponential equation: $y = 6.27e^x = 0$ does not have any $x$ values where $y = 0$ .

If you divide both sides of the equation by $6.27$
$(6.27e^x)/6.27 = 0/6.27$ ; $e^x = 0$

When you log both sides:
$ln e^x = ln 0$

Logarithm property $ln e^x = x$ :
$x = ln 0 = "undefined"$

From the graph of $y = 6.27e^x$ , the $x$ -axis is a horizontal asymptote:

graph{y = 6.27e^x [-14.55, 5.45, -2.52, 7.48]}

How do you solve 6.27e^x6.27e^x?