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ExamsJEE AdvancedGeneral

Let  ,  and  be real numbers. Consider the following system of linear equations x + 2y + z = 7 x +  z = 11 2x – 3y +  z =  Match each entry in Li st - I to the correct entries in List - II. List - I List - II (P) If  = 2 1 (7  – 3) and  = 28, then the system has (1) a unique solution (Q) If  = 2 1 (7  – 3) and   28, then the system has (2) no solution (R) If   2 1 (7  – 3) where  = 1 and   28, then the system has (3) infinitely many solutions (S) If   2 1 (7  – 3) where  = 1 and  = 28, then the system has (4) x = 11, y = – 2 and z = 0 as a solution (5) x = –  1 5, y = 4 and z = 0 as a solution The correct option is:

  1. (P)   (3) ; (Q)   (2) ; (R)   (1) ; (S)   (4)
  2. (P)   (3) ; (Q)   (2) ; (R)   (5) ; (S)   (4)
  3. (P)   (2) ; (Q)   (1) ; (R)   (4) ; (S)   (5)
  4. (P)   (2) ; (Q)   (1) ; (R)   (1) ; (S)   (3)

Correct answer: (P)   (3) ; (Q)   (2) ; (R)   (1) ; (S)   (4)

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