The horizontal asymptote of a rational function tells us the limiting value of that function as it approaches infinity.
For a rational function to have a horizontal asymptote of

then,

The second condition is that,

Example are given in the graph above.
Here are some other examples,

A) ![\sqrt[3]{x^4}](https://tex.z-dn.net/?f=%5Csqrt%5B3%5D%7Bx%5E4%7D)
B) Decimal Form:
0.87358046
sorry if i didnt get the 2nd one right i tired tho
mark brailiest please
:)
By the definition for the absolute value,


So for the compound function

, there are three intervals to consider. What happens when

? when

? when

?
You have
Sixteen point nine hundred eighty five
Answer:
b) Interpreted, organized, or structured data
Step-by-step explanation: from my notes