a) Create an inequality in x: (x+3)(x-4)<2. Expand and find the critical points, x^2-x-14>0. Find the answers to this inequality using quadratic formula and then test for a value between your two critical points x0=(1+sqrt(57))/2 and x1=(1-sqrt(57))/2. Also as x-4=0 at x=4 we need to consider the asympotote at x=4. As 0 in the original equation satisfies the inequality, use x=0 as a test as it is between the two cvs we can conclude that to satisfy the inequality, x1<x
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