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OpenStudy (melissa_something):
OpenStudy (melissa_something):
plz help it's odd and not in the book
OpenStudy (melissa_something):
I'll give a medal
OpenStudy (fibonaccichick666):
so do you know what domain and range mean respectively?
OpenStudy (melissa_something):
Yes, pretty much. It's just that!
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OpenStudy (fibonaccichick666):
it's just that? Can you elaborate where your issues are?
OpenStudy (melissa_something):
Did you see the screenshot? The last 2 fill in the blank
OpenStudy (fibonaccichick666):
well no duh, haha, I just need to know where you are confused so I can explain.. Is it the interval notation, domain and range, or both?
OpenStudy (melissa_something):
I just don't know what the domain and range would be idk how to explain it :/
OpenStudy (fibonaccichick666):
ohk, so best way to sum up their definitions: domain, any value x can be. range: the y value after you put in the possible x values
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OpenStudy (melissa_something):
What is b in this equation is that important
OpenStudy (fibonaccichick666):
so, are there any values x cannot equal? is there anywhere b^x doesn't exist?
OpenStudy (fibonaccichick666):
nope, not important for domain
OpenStudy (melissa_something):
Uhh, it cant be less than 0?! :D
OpenStudy (melissa_something):
or = to 1? idk
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OpenStudy (fibonaccichick666):
why can't you have a negative exponent? isn't \[2^{-1}=\frac{1}{2}\]?
OpenStudy (melissa_something):
Uh I guess 0.0
OpenStudy (fibonaccichick666):
if I were to paraphrase the question, is there any value an exponent cannot be
OpenStudy (melissa_something):
no not exponent, b?
OpenStudy (fibonaccichick666):
well, we are only focusing on x at the moment
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OpenStudy (melissa_something):
OH, idk how to tell
OpenStudy (fibonaccichick666):
so there are no restictions on x, yes?
OpenStudy (melissa_something):
not that I know of! lol
OpenStudy (fibonaccichick666):
because an exponent can be any real number
OpenStudy (fibonaccichick666):
so, there is no x value that will make b^x not exist
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OpenStudy (melissa_something):
I wanna say no
OpenStudy (fibonaccichick666):
then you would be correct. So the domain for the function, is...?
OpenStudy (melissa_something):
but if it makes b negative it can't be right so idk
OpenStudy (fibonaccichick666):
an exponent cannot make its base negative
OpenStudy (melissa_something):
uhh the range I have no idea. and wtf I didnt know that
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OpenStudy (fibonaccichick666):
remember, what is \(a^0=?\)
OpenStudy (melissa_something):
0
OpenStudy (fibonaccichick666):
noooooo
OpenStudy (melissa_something):
a? im confused
OpenStudy (fibonaccichick666):
ohk, so. it is 1. Anything to the zero power is 1.
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OpenStudy (melissa_something):
how the heck does that make sense
OpenStudy (melissa_something):
nevermind that, im just gonna accept it lol
OpenStudy (fibonaccichick666):
In order to understand this question, I think you need a better explanation on exponents before we begin trying this, so review these pages for me please,
http://www.purplemath.com/modules/exponent.htm
OpenStudy (fibonaccichick666):
all exponents are just an agreed upon way to write things
OpenStudy (fibonaccichick666):
just like we say 1+1=2
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OpenStudy (melissa_something):
How will you find tha range though?
OpenStudy (melissa_something):
yes thank you!!
OpenStudy (fibonaccichick666):
well, given your exponent can be any number, pick some value for b that satisfies your initial conditions,
OpenStudy (melissa_something):
Never mind, I got it! I'll still medal you though
OpenStudy (fibonaccichick666):
then test it out with a few exponents, see what you get to make an educated guess for what b^x can equal
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OpenStudy (fibonaccichick666):
oh ok! Show me your answer?
OpenStudy (melissa_something):
Um, I don't think thats what I need to do. The domain is (-infinity ,infinity) and range is just (0,infinity)
OpenStudy (melissa_something):
This question was easier than thought
OpenStudy (fibonaccichick666):
that's the answer
OpenStudy (fibonaccichick666):
In order to get that answer though, you need to understand how an exponential function progresses
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