Q9Numerical4 Marks1 Dec 2024If the function f(x)={Ax−B,x≤−1,2x2+3Ax+B,−1<x≤1,4,x>1f(x)=\begin{cases}Ax-B, & x\le-1,\\ 2x^2+3Ax+B, & -1<x\le1,\\ 4, & x>1\end{cases}f(x)=⎩⎨⎧Ax−B,2x2+3Ax+B,4,x≤−1,−1<x≤1,x>1 is continuous for all x∈Rx\in\mathbb{R}x∈R, then find the value of 6(A+B)6(A+B)6(A+B).Your answerPress Enter to check.
