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I. 3x2 – 16x + 21 = 0 => 3x2 – 9x - 7x + 21 = 0 => 3x (x – 3) – 7 (x – 3) = 0 => x = 3, 7/3 II. y2 – 13y + 42 = 0 => y2 – 6y – 7y + 42 = 0 => y (y – 6) – 7(y – 6) = 0 => y = 7, 6 Hence, x < y Alternate Method: if signs of quadratic equation is - ve and +ve respectively then the roots of equation will be +ve and +ve. So, roots of first equation = x = 7/3, 3 So, roots of second equation = y = 7, 6 After comparing we can conclude that x < y.
Statements: Q % R & L @ T $ D; W % Q # P
Conclusions : I. D % R II. Q % L I...
Statement:
Q < B ≥ M; M > T = V; S < J = K ≥ L; V > K
Conclusion:
I. B > S
II. B > L
III. M < J
Statement: D < E < F ≥ G; D ≥ H > I
Conclusion: I. F > I II. F = I
Statements: M % N, N & A, A @ B, B # C
Conclusions: I. C & A II. M # B
...Statements: R > S ≥ T = U < V ≤ W; X ≥ Y = Z < U = M ≥ N
Conclusions:
I. S ≥ M
II. T < X
III. W > N
Statements: P < L = O; N = M ≤ J ≤ K; M ≤ L
Conclusions:
I. K ≥ O
II. N ≤ L
III. O ≥ N
Statement: C ≥ D > E < F ≥ G; D ≥ H = J
Conclusion:
I. C > H
II. C = J
Statement: J > H ≤ G; F < M ≤ J; G = K
Conclusion: I. M ≤ G II. M > K
Statement: W > X > Y; Z > B > W; Z < C
Conclusion: I. Y < Z II. B > X
Statements:
S = K ≥ A ≥ X; Y < K = E ≤ U < Z
Conclusion:
I. X = E
II. K > X