Find the quadratic inequality in the form x2+ax+b<0x^2+ax+b<0x2+ax+b<0 whose solution is
−4<x<3 -4<x<3 −4<x<3Find the value of k k\,k for which the set of values for x x\,x which satisfy both of the inequalities
x2+x−12<0 x^2+x-12<0 x2+x−12<0 9+3x≤k+x 9+3x\leq k+x 9+3x≤k+xis −4<x≤12\displaystyle -4<x\leq\frac{1}{2}−4<x≤21
206 exam-style questions on Edexcel A Level Maths Equations and Inequalities, covering 3.1 Linear Simultaneous Equations, 3.2 Quadratic Simultaneous Equations, 3.3 Simultaneous Equations on Graphs, 3.4 Linear Inequalities, 3.5 Quadratic Inequalities, and 3.6 Inequalities on Graphs. Each one has a worked solution and a mark scheme showing where the marks go.