1.Given that aaa, bbb and ccc are real numbers such that b2=4acb^2 = 4acb2=4ac and a>0a > 0a>0. The maximal possible set D⊆RD \subseteq \mathbb{R}D⊆R on which the function f:D→Rf : D \to \mathbb{R}f:D→R given by f(x)=log(ax3+(a+b)x2+(b+c)x+c)f(x) = \log\left(ax^3 + (a+b)x^2 + (b+c)x + c\right)f(x)=log(ax3+(a+b)x2+(b+c)x+c) is defined, isa.R−{−b2a}\mathbb{R} - \{-\frac{b}{2a}\}R−{−2ab}b.R−({−b2a}∪(−∞,−1))\mathbb{R} - \left(\{-\frac{b}{2a}\} \cup (-\infty, -1)\right)R−({−2ab}∪(−∞,−1))c.R−({−b2a}∪{x:x≥1})\mathbb{R} - \left(\{-\frac{b}{2a}\} \cup \{x : x \ge 1\}\right)R−({−2ab}∪{x:x≥1})d.R−({−b2a}∪(−∞,−1)]\mathbb{R} - \left(\{-\frac{b}{2a}\} \cup (-\infty, -1)\right]R−({−2ab}∪(−∞,−1)]Login to continueOnly logged in users canattempt or see the solution.