List IList II (A)If 3log3|−x|=log3x2, then thepossible value(s) of x is (are)(P)−2(B)Let f be a function defined asf(x)=a|x|+b,f(6)=3 and f(−3)=4. If c2=a2−8b2, thenthe possible value(s) of c is (are)(Q)−1(C)For the biquadratic equation 2x4−3x3−x2−3x+2=0,let |α|= sum of real roots and|β|= product of real roots, where |x| is the absolute value of x. If S={α,β}, then S contains(R)0(D)If sin(θ+α)=cos(θ+α) and tanα=|k|−tanθ|k|+tanθ, then the possible value(s) of k is (are)(S)1(T)2Which of the following is the only CORRECT combination?

List IList II (A)If 3log3|−x|=log3x2, then thepossible value(s) of x

1.	List IList II (A)If 3log3\|−x\|=log3x2, then thepossible value(s) of x is (are)(P)−2(B)Let f be a function defined asf(x)=a\|x\|+b,f(6)=3 and f(−3)=4. If c2=a2−8b2, thenthe possible value(s) of c is (are)(Q)−1(C)For the biquadratic equation 2x4−3x3−x2−3x+2=0,let \|α\|= sum of real roots and\|β\|= product of real roots, where \|x\| is the absolute value of x. If S={α,β}, then S contains(R)0(D)If sin(θ+α)=cos(θ+α) and tanα=\|k\|−tanθ\|k\|+tanθ, then the possible value(s) of k is (are)(S)1(T)2Which of the following is the only CORRECT combination?
Answer» $\begin{matrix} List I & List II (A) & If 3 {log}_{3} \| - x \| = {log}_{3} x^{2}, then the possible value(s) of x is (are) & (P) & - 2 (B) & Let f be a function defined as f (x) = \frac{a}{\| x \|} + b, f (6) = 3 and f (- 3) = 4. If c^{2} = a^{2} - 8 b^{2}, then the possible value(s) of c is (are) & (Q) & - 1 (C) & For the biquadratic equation 2 x^{4} - 3 x^{3} - x^{2} - 3 x + 2 = 0, let \| α \| = sum of real roots and \| β \| = product of real roots, where \| x \| is the absolute value of x . If S = {α, β}, then S contains & (R) & 0 (D) & If sin (θ + α) = cos (θ + α) and tan α = \frac{\| k \| - tan θ}{\| k \| + tan θ}, then the possible value(s) of k is (are) & (S) & 1 (T) & 2 \end{matrix}$ Which of the following is the only CORRECT combination?