Plz i dont understand an odd degree power function has a positive leading coefficient. which answer correctly describes the function's end behavior? as x→∞ , f(x)→−∞ (a)as x→−∞ f(x)→∞as x→∞ , f(x)→∞ (b)as x→−∞ , f(x)→−∞as x→∞ , f(x)→∞ (c)as x→−∞ , f(x)→∞as x→∞ , f(x)→−∞as x→−∞ , f(x)→−∞ (d)

The correct option is B.

Step-by-step explanation:

If a function is odd degree power function has a positive leading coefficient, then

and

Let an odd degree power function has a positive leading coefficient be

As the value of x increases without bound then the value of f(x) is also increases without bound.

As the value of x decreases without bound then the value of f(x) is also decreases without bound.

Therefore option B is correct.

i dont know

step-by-step explanation:

c

step-by-step explanation: