What is the domain of the following function? f(x) = √-x - 1- 3 f(x) ≤ -1 x ≤ 1 f(x) ≤ 1 x ≤ -1
which part is in root
all of it. -x-1-3 i s in root
\(\normalsize\color{blue}{ f(x)=\sqrt{-x-1}-3}\)
The domain can be any real number that is less than or equal to -1, so that you don't get an imaginary in the square root.
she says the whole thing is in root
It can not be, it is silly to say \(\normalsize\color{blue}{ f(x)=\sqrt{-x-1-3}}\)
It should be, \(\normalsize\color{blue}{ f(x)=\sqrt{-x-1}-3}\)
And for that, domain ≤ -1
*shrugs*
so f(x) =sqrt -x -1-3 f(x) = sqrt -x -4 and f(x) =-1 okay left hand side is same so compare right hand side -1=sqrt -x -4 now square on both sides 1 = -x -4 x=-4-1 x=-5 is yur domain of this function and again do it with f(x)=1 okay ?
I want to hear from the asker what the question is exactly like.
that is sooooooo soooo soooooooo wrong @Haseeb96
\(\normalsize\color{blue}{ f(x)=\sqrt{-x-1}-3}\) Domain ≤ -1 \(\normalsize\color{blue}{ f(x)=\sqrt{-x-1-3}}\) Domain ≤ -4
By the way guys, 1) Click and hold ALT 2) click the number code (using the numbers that are on the right of the keyboard, and `NOT` the ones below `F1`, `F2`, `F3`, etc., ) 3) release the ALT number code result ` 2 5 1 ` √ `0 2 1 5 ` × `2 4 6 ` ÷ `7 5 4 ` ≥ `7 5 5` ≤ `2 4 1 ` or `7 5 3` ± `2 4 7` ≈ `0 1 8 5 ` ¹ `2 5 3 ` ² `0 1 7 9 ` ³
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omg really i look away for a couple mins and i come back to this? lol its -1. end of discussion. thank you everyone.
hes kinda a retrice
haha retrice
haha it changes butt cuss word into retrace.. lol
No it is -1, or anything that is less than -1. Assuming that you meant \(\normalsize\color{blue}{ f(x)=\sqrt{-x-1}-3}\) initially.
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