1.Gate previous questions.
1.. In the matrix equation Px = q, which of the following is a necessary condition for the existence of at least one solution for the unknown vector x:
 
1.. In the matrix equation Px = q, which of the following is a necessary condition for the existence of at least one solution for the unknown vector x:
(a)    
Augmented matrix [P q] must have the same
rank as matrix P 
(b)    
Vector q must have only non-zero elements 
(c)    
Matrix P must be singular 
(d)    
Matrix P must be square 
2.           If P and Q are two random events, then the
following is TRUE: 
(a)    
Independence
of P and Q implies that probability (P ∩ Q) = 0 
(b)    
Probability
(P ∪
Q) ≥
Probability (P) + Probability (Q) 
(c)    
If P and Q are mutually exclusive, then they
must be independent 
(d) Probability (P ∩
Q) ≤  Probability (P)
3.       If
S = ∫ x −3dx, then S has the value 
| 
1 |  |  |  |  |  |  | ||
| 
(a) | 
−1 |  | 
(b) | 
1 | 
(c) | 
1 | 
(d) 1 |  | 
|  |  |  |  |  | ||||
| 
3 |  | 
4 | 
2 |  |  | |||






 
 
 
 
 
 
 
 
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