Graphing y=-e^x: What Am I Looking At?

  • Thread starter poohbear1986
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In summary, the conversation discusses a graph of y=-e^x where the value of e is 2.1783. The graph appears to be an attempt at (-e)^x, with some confusion over whether the exponent should be negative or not. There are also discrepancies in the plotted points, possibly due to a mistyped value for e.
  • #1
poohbear1986
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ok i was graphing y=-e^x e=2.1783 and i got this up and down line growing from negative to positve, i have no clue what the hell I am looking at, I've attached what i got tell if I am right or wrong, point in the right direction if you could
 

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  • #2
Take the graph of e^x and flip it upside down.
 
  • #3
thank you that was driving me nuts
 
  • #4
The graph you have posted is NOT [itex] - e^x [/itex]
 
  • #5
Since you don't say HOW you got that graph, there's not much more we can tell you!
(It looks to me something like y= excos(x).)
 
  • #6
It looks to me like a naive attempt at (-e)^x, judging from the oscillations. Of course, the points between the integers are all wrong. That MAY have been the logic behind it, but I don't know...
 
  • #7
poohbear, there is still some confusion. Are you trying to graph (-e)^x or -(e^x). There is a big difference, and writing -e^x is slightly ambiguous (although it implies the latter of the two I wrote).

Moo Of Doom, you are right it looks like (-e)^x (with connecting lines drawn in the undefined parts) but when x is 2 f(x) should be around 7.4 and in his document 4 < f(2) < 6 which actually satisfies neither of the two possibilities mentioned.
 
  • #8
Diffy said:
when x is 2 f(x) should be around 7.4 and in his document 4 < f(2) < 6 which actually satisfies neither of the two possibilities mentioned.

I thought it was odd too, but when you look at the original post, he says

poohbear1986 said:
graphing y=-e^x e=2.1783 and i got this

and 2.17822 is about 4.74. I think he mistyped his value for e when he plotted the points as well. Makes everything pretty confusing, doesn't it?
 

FAQ: Graphing y=-e^x: What Am I Looking At?

What is the purpose of graphing y=-e^x?

The purpose of graphing y=-e^x is to visually represent the exponential function -e^x. This allows us to see the behavior and characteristics of the function, such as its rate of change and its asymptotic behavior.

What does the "y=" in the equation y=-e^x represent?

The "y=" in the equation y=-e^x represents the dependent variable, which is the output or result of the function. In this case, it represents the output of the exponential function -e^x.

Why is the exponential function -e^x often graphed using a logarithmic scale?

The exponential function -e^x can have very large or very small values, which can be difficult to represent on a linear scale. Using a logarithmic scale allows us to compress the data and make the graph more readable, as it represents values in equal intervals on a logarithmic scale.

How does the graph of y=-e^x differ from the graph of y=e^x?

The graph of y=-e^x is a reflection of the graph of y=e^x across the x-axis. This means that all the points on the graph of y=-e^x have the same x-coordinates as the points on the graph of y=e^x, but their y-coordinates are the opposite sign. Additionally, the graph of y=-e^x decreases as x increases, while the graph of y=e^x increases as x increases.

What are some real-life applications of graphing y=-e^x?

The exponential function -e^x is commonly used to model decay, such as radioactive decay or the decay of a population. Therefore, graphing y=-e^x can be used to analyze and predict the behavior of decaying systems in various fields, such as economics, biology, and physics.

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