What is the domain for the following function? y= (2x)/(x-3) A. {all real numbers} B. {x=/-3} C. {x=/3} D. {x=/0} I think it is C.? Please help and Explain. Thank you!
Domain means what inputs (x) you can use in your function to get an output (y). In your case if you use x=3 you would get \[\frac{ 2x }{0 }\] which would break the world so if there is any justice in the world then 3 is not in the domain. But if you use any other x you'll get some number so that's okay. Even 0 is okay since 0/-3 = 0
ok thanks so yours saying 0 and 3? cause i have to choose one.
Also remember if you have \[\sqrt{x}\] x has to be bigger or equal to zero.
no no, I meant 0 is in the domain because you are getting an output. If you choose 3 you would not get an output so 3 is not in the domain
ok im still a little confused as to what it is.
Basically when you get these type of functions remember that\[denominator \neq0\]
so you have \[x-3\neq0\]
\[x \neq3\]
Every number except 3 is in the domain
would this help in any way: http://www.wolframalpha.com/input/?i=y%3D%282x%29%2F%28x-3%29
c is the answer, because it says that the answer is all real number EXCEPT 3
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