Question

What are the end behaviors of f(x)= (x+2)^6?
A. Both ends go down
B. The left end goes up; the right end goes down
C. The left end goes down; the right end goes up
D. Both ends go down

Answer 1

f(x) = (x + 2)^6
Since the leading coefficient is positive, and the exponent is an even number, the graph with take on the same end behavior as a parabola.
Both ends will go up.
You do not have this as a choice but I'm positive it is correct.

Answer 2

The left end goes up; the right end goes down.

How do you find the end behavior of a function?

To determine its quit behavior, observe the leading term of the polynomial characteristic. Because the electricity of the main time period is the best, that time period will grow notably faster than the alternative terms as x receives very massive or very small, so its behavior will dominate the graph.

What is the end behavior of F x?

The cease conduct of a feature f describes the behavior of the graph of the feature at the "ends" of the x-axis. In other words, the give-up behavior of a feature describes the fashion of the graph if we appear to the right stop of the x-axis (as x methods +∞ ) and to the left cease of the x-axis (as x tactics −∞ ).

Learn more about end behavior here: https://brainly.com/question/12682603

#SPJ2