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Problem If q 2 − 4 p r = 0 , p > 0 q^2 - 4pr = 0, p > 0 q 2 − 4 p r = 0 , p > 0 , then the domain of the function f ( x ) = log ( p x 3 + ( p + q ) x 2 + ( q + r ) x + r ) f(x) = \log(px^3 + (p+q)x^2 + (q+r)x + r) f ( x ) = log ( p x 3 + ( p + q ) x 2 + ( q + r ) x + r ) is:
(a) R − { − q 2 p } R - \left\{ -\frac{q}{2p} \right\} R − { − 2 p q }
(b) R − [ ( − ∞ , − 1 ] ∪ { − q 2 p } ] R - \left[ (-\infty, -1] \cup \left\{ -\frac{q}{2p} \right\} \right] R − [ ( − ∞ , − 1 ] ∪ { − 2 p q } ]
(c) R − [ ( − ∞ , − 1 ) ∩ { − q 2 p } ] R - \left[ (-\infty, -1) \cap \left\{ -\frac{q}{2p} \right\} \right] R − [ ( − ∞ , − 1 ) ∩ { − 2 p q } ]
(d) R R R
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