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LILHA EDUCATION CENTRE - CA FOUNDATION-PROBABILITY
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1.
1 point
1/6
1/3
2/3
5/6
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2.
P (A) = 2/3; P(B) = 3/5; P(A∪B) = 5/6. Find P (B/A)
1 point
11/20
13/20
13/18
None
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3. If P (A B) = P (A) × P (B), then the events are:
1 point
Independent events
Mutually exclusive events
Exhaustive events
Mutually inclusive events
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4. E (XY) is also known as:
1 point
E(X) + E (Y)
E(X) E (Y)
E(X) - E (Y)
E(X) ÷ E (Y)
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5. In a beg, there were 5 while, 3 red, and 2 black balls. Three ball are drawn at a time what is the probability that three ball drawn are white?
1 point
1/20
1/24
1/120
None of these
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6. In how many ways can the letters of ‘REGULATION’ be arranged so that the vowels come at odd places?
1 point
1/252
1/144
144/252
None of these
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7. In a pack of playing cards with two jokers probability of getting king of spade is
1 point
4/13
4/52
1/52
1/54
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8.
1 point
3/7
2/10
1/10
None of the above
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9.
1 point
5/12
7/12
11/15
3/8
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10. E (13x + 9) = _____________
1 point
13x
13E(x)
13E(x) + 9
9
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11. A dice is thrown once. What is the mathematical expectation of the number on the dice?
1 point
16/6
13/2
3.5
4.5
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12. If P (A/B) = P(A), then A and B are
1 point
Mutually Exclusive Events
Dependent Events
Independent Events
Composite Events
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13. A bag contains 3 white and 5 black balls and second bag contains 4 white and 2 black balls. If one ball is taken from each bag, the probability that both the balls are white is______________
1 point
1/3
1/4
1/2
None of these
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14. The odds in favour of a solving a problem is 5:7 and odds against B solving the same problem is 9:6. What is the probability that if both of them try, the problem will be solved?
1 point
117/180
181/200
147/180
119/180
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15. Consider Urn I: 2 White balls, 3 Black BallsUrn II: 4 White Balls, 6 Black BallsOne ball is randomly transferred from first to second Urn, then one ball is drawn from II Urn. The probability that drawn ball is white is
1 point
22/65
22/46
22/55
21/45
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16. If P (A∪B) = P(A), Find P (A∩B).
1 point
P(A). P(B)
P(A) + P(B)
0
P(B)
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17. In how many ways a team of 5 can be made out of 7 boys and 8 girls, if 2 girls are compulsory to from a Team.
1 point
2,646
1,722
2,702
980
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18. A bag contains 5 Red balls, 4 Blue balls and ‘m’ green balls. If the random probability of picking two green balls is 1/7. What is the no. of green balls (m).
1 point
5
7
6
None of the above
Clear selection
19. The probability of girls getting scholarship is 0.6 and the same probability for Boy is 0.8. Find the probability that at least one of the categories getting scholarship.
1 point
0.32
0.44
0.92
None of the above
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20.
1 point
a
b
c
d
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21. A coin is tossed 5 times, what is the probability that exactly 3 heads will occur.
1 point
5/16
1/32
5/36
3/32
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22. Exactly 3 girls are to be selected from 5 girls and 3 boys. The probability of selecting 3 girls will be __________
1 point
5/28
1/56
15/28
None
Clear selection
23. Two unbiased dice are thrown. The Expected value of the sum of numbers on the upper side is;
1 point
3.5
7
12
6
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24. One card is drawn from pack of 52, what is the probability that it is a king or a queen?
1 point
11/13
2/13
1/13
None of these
Clear selection
25. In a packet of 500 pens, 50 are found to be defective. A pen is selected at random. Find the probability that it is non defective.
1 point
8/9
7/8
9/10
2/3
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26. Four married couples have gathered in a room. Two person are selected at random amongst them, find the probability that selected persons are a gentleman and a lady but not a couple.
1 point
1/7
3/7
1/8
3/8
Clear selection
27. A term of 5 is to be selected from 8 boys and three girls. Find the probability that it includes two particular girls.
1 point
2/30
1/5
2/11
8/9
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28.
1 point
3/4
1/4
3/16
None of theses
Clear selection
29. A card is drawn out of a standard pack of 52 cards. What is the probability of drawing a king or red colour?
1 point
1/4
4/13
7/13
1/2
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30. A player tosses two fair coins, he wins Rs.5 if 2 heads appear, Rs.2 if one head appears and Rs.1 if no head occurs. Find his expected amount of winning.
1 point
2.5
3.5
4.5
5.5
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