consider-the-function-gxbx2xgxbx2-xgxbx2x-where-bbb-is-a-real-number-and-1b31le-

Question

Consider the function $g(x)=bx(2-x)$ , where $b$ is a real number and $1\le b\le3$ . If we define a new function $p (x) = g (g (x))$ , what is the degree of $p (x)$ ?

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Consider the function g(x)=bx(2−x)g(x)=bx(2-x)g(x)=bx(2−x), where bbb is a real number and 1≤b≤31\le b\le31≤b≤3. If we define a new function p(x)=g(g(x))p(x) = g(g(x)), what is the degree of p(x)p(x)?

Consider the function $g(x)=bx(2-x)$ , where $b$ is a real number and $1\le b\le3$ . If we define a new function $p (x) = g (g (x))$ , what is the degree of $p (x)$ ?