Which of the following could be an example of a function with a range (-infinity, a] and a domain [b, infinity) where a>0 and b>0?
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OpenStudy (anonymous):
OpenStudy (anonymous):
the constant under the radical gives horizontal shift, so it's associated with the domain. The constant added/subtracted gives vertical shift so it goes with the range.
→ b has to be under the radical and a outside.
OpenStudy (anonymous):
is it c?
OpenStudy (anonymous):
That's got a domain of all real numbers
OpenStudy (anonymous):
right @UsukiDoll
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OpenStudy (usukidoll):
?
OpenStudy (usukidoll):
well if a function isn't a fraction there is no restriction at all.
OpenStudy (anonymous):
I think the restriction comes from the domain of the square root.
OpenStudy (anonymous):
But there shouldn't be a description on a cube root
OpenStudy (anonymous):
*restriction
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OpenStudy (anonymous):
I think it's got to be the square root one.
You could always pick numbers for a and b and graph the functions to see what matches