this is something i sort of assumed from doing my calc homework but im not sure if its 100% true..?
No, it is not 100% true.
To put it correctly, as x approaches infinity in your equation, the limit = 0, but the value is not ever equal to zero.
So, you could say this:
"as x approaches positive infinity, the limit of 1/e^x = 0"
As x approaches positive infinity, 1/e^x approaches 0 (not equal to 0).
Or, you may say:
lim x-->infinity 1/e^x = 0
Yes it is 100% true:
Think about it for a second... all e^1 really is is a number specifically (2.718) so if you square it now you have (7.39) if you ^3 or ^4 or all the way to infinity you are only getting a bigger number each time.
If you divide 1/ infinity you are approaching 0
I hope that helps
True. Or at least, x approaches 0.
True indeed !
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Answers & Comments
No, it is not 100% true.
To put it correctly, as x approaches infinity in your equation, the limit = 0, but the value is not ever equal to zero.
So, you could say this:
"as x approaches positive infinity, the limit of 1/e^x = 0"
As x approaches positive infinity, 1/e^x approaches 0 (not equal to 0).
Or, you may say:
lim x-->infinity 1/e^x = 0
Yes it is 100% true:
Think about it for a second... all e^1 really is is a number specifically (2.718) so if you square it now you have (7.39) if you ^3 or ^4 or all the way to infinity you are only getting a bigger number each time.
If you divide 1/ infinity you are approaching 0
I hope that helps
True. Or at least, x approaches 0.
True indeed !