How would you find the x intercepts of f(x)=(x+4)^2-3?
Take f(x)=0 So, 0=(x+4)^2 -3 Take 3 to other side, 3=(x+4)^2 Take square root on both sides, \[\sqrt{3}=x+4\] \[\sqrt{3}-4=x\]
For finding x-intercepts take F(x)=0 For finding y-intercepts take F(x)=(x+4)^2 -3 with x from (x+4) as 0 :)
Why is the Precalc book telling me to take out -1 of the xs? that's what's been throwing me off..
duplicate questions are a hassle .....
@Jamroz: You will get correct answer this way as well whatever method suits you, use it.
dont forget to take "both" sqrts
what do you mean @amistre64?
what squared makes 3? there are 2 answers
x^2 = 3 has 2 results
Yeah so there's \[\pm \sqrt{3} -4\]
yeah...
maybe a more intuitive answer is: x^2 = 4 (2)^2 = 4 (-2)^2 = 4 so x= 2 and -2
and the vertex is (-4,-3)?
yes, thats the vertex
wasn't in class today, but given the homework. sorry for sounding stupid, thanks
yw
at least, not you stay with doubts
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