how do I find the x intercept of an exponential function?
try googling the question first ^_^
I've tried already. They all link you to finding y intercepts for exponential functions
Would it be correct to just set y as 0? Then use log? Because that would work in some cases but lets say the equation was, y=2(3)^x If I were to set y as 0, t hen I wouldn't be able to take 2 to the other side
yep, i'd set y=0 and solve for x using log
hmmm
How would that work though, because if the equation was 7=2(3)^ x and I set y = 0 0 = 2(3)^x wouldn't I have to somehow get 2 to the other side? Or would I just do 0=2(Log3)^x?
what's the function?
yes I'd still set y = 0, since over the cartesian grid is where y = 0 anyway
I don't have a specific example from a textbook, I put a random equation above ^. I don't need exact numbers but I just need a process. y =2(3)^ x
so would I have to just do this: 0=2(Log3)^x?
hmm....
well.... the short.... answer will be .. yes
then again \(3^x\) will never yield 0, so that means the graph never touches the x-axis since it'd be an asymptote
Alright thanks a lot. Appreciated :)
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