Nthe given graph of a cubic polynomial, what are the number of real zeros and complex zeros, respectively?

Hence, the cubic polynomial has:

1 real zero and 2 complex zeros.

Step-by-step explanation:

Clearly from the graph of the function we could observe that the graph passes through the point x=4 i.e. the point (4,0) that means x=4 is a zero of the polynomial.

other than this the graph does not pass through any other point on the real axis.

Hence, the cubic polynomial has only one real zero.

( which is x=4)

Also we know that a cubic polynomial has 3 zeros as one of the zero is real and there are no other real zeros.

That means the cubic polynomial has 2 complex zeros.

Hence, the cubic polynomial has:

1 real zero and 2 complex zeros.

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step-by-step explanation: