f(x)=(x+6)^2 <= 0 the inequality has __________ solution(s) (type a whole number) OR the inequality has infinitely many solutions.
Can the square of a number ever be < 0
$$(a)^2<0$$
no its \[f(x)=(x+6)^{2}\le0 \]
Replace x+6 with a
Can the square of a number ever be < 0
it can but it can also be equal to 0
Just think about one case at a time. Can $$a^2<0$$ yes or no?
yes
What number squared is <0
@flutterflies ?
what do u mean what number squared? u mean (x+6)?
I mean replace x+6 with a .. so $$(x+6)^2 = (a)^2 < 0$$
so (x+6)
What grade are you in?
what does that have to do with the problem?????? i am just confuse on what u are trying to say. are u telling me to replace (x+6)^2 for a or for a^2
I need to know what level of mathematical sophistication to talk to you with.
i am taking an algebra class so just use a level of mathematical for algebra ;)
What grade?
level of mathematical sophistication should be around algebra..still not sure why you need the grade. you can just use the terms in algebra.
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