using-the-defined-functions-pxx21px-x2-1-and-qx2x1-and-nbspif-and-nbsp2x-and-lt0

Question

Using the defined functions p(x)=x2−1p(x) = $$x^2 - 1 $$and q(x)={2x+1 if −2≤x0x2−2x if 0≤x≤3q\left(xight)=\begin{cases}2x+1	ext{    if }-2\le x, evaluate q(p(1))q\left(p\left(1ight)ight).

Accepted Answer

00

Answer

11

Answer

33

Answer

−1-1

Using the defined functions p(x)=x2−1p(x) = x^2 - 1 and q(x)={2x+1 if −2≤x<0x2−2x if 0≤x≤3q\(\left\)(x\(\right\))=\(\begin{cases}\)2x+1\(\text{ if }\)-2\(\le\) x<0\\ x^2-2x\(\text{ if }\)0\(\le\) x\(\le\)3\(\end{cases}\), evaluate q(p(1))q\(\left\)(p\(\left\)(1\(\right\))\(\right\)).

Using the defined functions $p (x) = x^{2} - 1$ and $q (x) = {\begin{matrix} 2 x + 1 if - 2 \leq x < 0 \\ x^{2} - 2 x if 0 \leq x \leq 3 \end{matrix}$ , evaluate $q of p of 1$ .