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Which of the following could be an example of a function with a range (-∞,a] and a domain [b,∞) where a < 0 and b < 0? A. f(x)=√x-a+b B. f(x)=^3√(x-b)+a C. f(x)=-^3√x+a-b D. f(x)=-√x+b-a
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How deep are the roots?
what?
Ryan wants to know if the root is over all terms? like so \[\sqrt{x-a+b}\] Which I'm pretty sure it is not :)
oh i understand no the root is only over the first two terms in each of the answer options
see the domain of a square root is when the term inside it is greater than 0
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now if i am not wrong the cube root of a number can be negative.. so the term inside it just has to be real. so we eliminate B and C you get it?
sort of so how do we eliminate a or d
What the....I thought I helped you with this earlier...
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