How do you determine the domain and range of a function expressed with an equation?
\[2-\sqrt{x}\]
do you know the domain and range of \(\sqrt{x}\) ?
domain is \[(-\infty,\infty)\] range is \[[-3, \infty)\]
Nope. \(\sqrt{x}\) function is defined only for `nonnegative` \(x\), so the domain of \(\sqrt{x}\) is \(x \ge 0\) (assuming the given function is real valued)
In your interval notation domain of \(\sqrt{x}\) is \([0, \infty)\) and range is \([0, \infty)\)
see if you can use that info to find out the domain and range of given function
the domain is \[[0,\infty)\] and the range is \[[2,\infty)\]???
Excellent !
how did u figre that out ? xD
the question had a 2 in it so i figured that had something to do with either the range or the domain and basically i guessed.
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