y=square root of 2x+3
what about it?
what are you looking for?
how do u find the points of discontinuity and the type of discontinuity
y = \[y = \sqrt{2x + 3}, y = \sqrt{2x} + 3\] which one is it?
the former
the points of discontinuity are found by finding out what x value makes the equation undefined.
is there no fraction?
no fraction, no
hm..
I know how to do most of like the other problems but with the square root I'm getting kind of thrown off
There is no fraction, so i don't think there is any value that would make this undefined..
all points in the domain i.e., all x<-3/2
that's the global minimum
as well
but the fraction is just \[y = \frac{ \sqrt{2x+3} }{ 1 }\]
so basically as long as the number in the root isn't less than 0 it's fine?
Pretty much yes, you cant have something like √-25
You only want real numbers ...
\[inside \ge 0\]
Is this a continuous function?
I don't think so. The point of discontinuity would be (-3/2, 0) because all real numbers except at that value.
ok thanks
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