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\[\sqrt{x^2 + 4}\] Find the domain and range
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Okay so, I feel... anyways... That thing under the sqrt, 'x+4' has to equal or greater than '0' right??
sorry there is a change in question
\[\sqrt{x^2 + 4}\]
yeah that as well. x^2+4 should be greater than or equal to zero. so can you set up an inequality for this?
x^2 + 4 >= 0 x^2 > = -4
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Domain = R becoz we can put any numbers
Exactly!
since there is sq term - ve will be + ve
so wat abt Range??
Range = [2 , infinity)
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Now for the range - at x=0, is when the function attains its minimum value - what's that?
is that correct
Yeah, you're right with the range too!
thxx for helping!
No worries mate ;)
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