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Mathematics 20 Online
OpenStudy (anonymous):

Could someone please solve for the RANGE of the following functions? I just want to check if my answers are correct.

OpenStudy (anonymous):

OpenStudy (anonymous):

here we go again 1) all real numbers 2) \[(-\infty,1)\] 3) \[(0,\infty)\]

OpenStudy (anonymous):

4) \[[0,\infty)\] 5) \[[\sqrt[5]{4},\infty)\]

OpenStudy (anonymous):

6) \[(-\infty,9)\]

OpenStudy (anonymous):

7 takes a bit of work

OpenStudy (anonymous):

calc class or something else?

OpenStudy (anonymous):

just the answer is fine please :D and not exactly calc class

OpenStudy (anonymous):

well i don't know how to do it without calc. that is why i am wondering. or maybe you could "sovle for y"

OpenStudy (anonymous):

ohh, i solved for y :)

OpenStudy (anonymous):

wait maybe i mean solve for x.

OpenStudy (anonymous):

really the way i know how to do this is to take the derivative, set = 0 and solve for x. then put that number back in the function and find the y value. lt is ugly. lets get some help

OpenStudy (anonymous):

i got [0, positive infinity) does it make sense?

OpenStudy (anonymous):

i mean, the lowest possible value for x^2 would be 0 and for sqrt of x, it would be 0 too... right?

OpenStudy (anonymous):

the problem is that on \[(1,1) \] \[x^2<\sqrt{x}\] so on that interval answers will be negative

OpenStudy (anonymous):

i mean on the interval \[(0,1)\]

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