The graph of exponential function f passes through the point (2,4). If g(x) = f(2x), what point is on the graph of function g?

(4,4)

(1,4)

(2,2)

(2,8)

It is a binomial with a degree of 3

Explanation:

The given polynomial is:

–3xy² + 5x²y

We can note that it has only two terms which are:

–3xy² and 5x²y

Therefore, this polynomial is a binomial

Now, we need to get the degree:

The degree of the polynomial is given by the highest power it has in its terms

We can note that:

The first term: x has a power of 1 and y has a power of 2

Therefore, the term has a power of 3

The second term: x has a power of 2 while y has a power of 1

Therefore, the term has a power of 3

Based on the above, the degree of the polynomial is 3

Combining the above, we can deduce that the given polynomial is a third degree binomial

Hope this helps :)