Describe the end behavior of the following function:F (x) = 2x^4+x^3

A. The graph of the function starts low and ends high.

B. The graph of the function starts high and ends high.

C. The graph of the function starts low and ends low.

D. The graph of the function starts high and ends low.

The graph of the function starts high and ends high.

Answer: Option B.

Explanation:

The end conduct of a graph is characterized as what is happening at the parts of the bargains. As the capacity approaches positive or negative infinity, the main term figures out what the diagram resembles as it moves towards vastness.

The end conduct of a chart is the way our capacity carries on for extremely huge and tiny info esteems. For exponential capacities, we see that our end conduct goes to endlessness as our information esteems get bigger. The bigger the base of our exponential capacity, the quicker the development.