By applying definition of limits, the <em>end</em> behavior of the <em>rational</em> function f(x) = 10/(x² - 7 · x - 30) is represented for the <em>horizontal</em> asymptote x = 0.
<h3>What is the end behavior of a rational function</h3>
The <em>end</em> behavior of a <em>rational</em> functions is the horizontal asymptote of the <em>rational</em> function when x tends to ± ∞. Then, we find the end behavior by applying limits:
0
By applying definition of limits, the <em>end</em> behavior of the <em>rational</em> function f(x) = 10/(x² - 7 · x - 30) is represented for the <em>horizontal</em> asymptote x = 0.
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Answer: -1 84/135
Step-by-step explanation:
- 8/9 (15) + 11/15(9)
= - 120/135 + 99/135
=219/135
= - 1 84/ 135
i hope this helps
You take 3x and subtract it to the same side as 5x and it will become 50=5x-3x you add 5x and -3x which becomes 2x and then divided 50/2=2/2x which then x=25
Subtract the sine term and take the square root.