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y = x^2 / (x^2 +4) Is the vertical asymptote = 0 horizontal asymtote = 1 domain = XER and one question asks for "intervals where y is above x-axis" , all intervals are above ..how do i say it?
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There is no verticle asymptote, the denominator never equals 0 on the real number system.
So the domain is all real.
XER represents all real right?
so there cant be V.A of 0?
y = x at x = 0, so your interval for y>x-axis should be\[x \epsilon (- \infty, 0) U (0, \infty)\].
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Yes, \[x \epsilon ℝ\] represents x is an element of all real numbers.
ohh ok thanks!
yw :)
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