Whats is the Interval Notation of x ≥1 or ≥-3
http://www.mathsisfun.com/sets/intervals.html \(\bf x \ge 1\\ x \ge -3\) notice you're using \(\bf \ge \) that means it will include the endpoint, so it'll be a solid dot there
This is what I got [1,infinite)U(Infinite,-3}
you mean \(\bf \large (-\infty\quad , \quad q\quad -3) \cup (1\quad , \quad +\infty) \quad ?\)
{1,∞) U (∞,-3}
woops, I have an extra character there
hmmm \(\bf \large (-\infty\quad , \quad \quad -3) \cup (1\quad , \quad +\infty) \quad ?\) rather
well... ahemm... on the negative side of the line as you get closer to the 0, the value of the negative amount is BIGGER so -2 is really greater than -3 while 2 is lesser than 3 on the positive side so \(\bf [-3\quad , \quad +\infty) \cup [1\quad , \quad +\infty)\\ \textit{then again, the 1st interval will cover the 2nd one}\\ \textit{so the 1st interval will suffice, that is }\large [-3\quad , \quad +\infty) \)
I think the answer shuld be {1,∞)U(∞,-3)
I see the infinity symbol there, but there are 2 infinities, + and - do you mean the positive one?
Oh I got it
What about x ≥2 or x ≥-3 help me draw the number line and internal notation
anything that's greater than or equal to -3, is also greater than or equal to +2 so one can say \(\bf x \ge 2\qquad x \ge -3\\ \quad \\ [-3\quad , \quad +\infty)\cup [2\quad , \quad +\infty) \implies [-3\quad , \quad +\infty)\)
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Thanks ..
what about plotin this on a number line [−3,+∞)u[1,+∞)
if you notice the interval for that one, is the same graph
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