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Class 9 Practice – Level 2 – Set 1 - Probability
Total questions: 25
1.
Three coins are tossed simultaneously. What is the probability of getting at least two heads?
$ \displaystyle \dfrac{1}{8}$
$ \displaystyle \dfrac{1}{2}$
$ \displaystyle \dfrac{3}{8}$
$ \displaystyle \dfrac{1}{4}$
None
2.
Two cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that both cards are Aces?
$ \displaystyle \dfrac{1}{{169}}$
$ \displaystyle \dfrac{1}{{221}}$
$ \displaystyle \dfrac{1}{{52}}$
$ \displaystyle \dfrac{1}{{663}}$
None
3.
Two dice are rolled simultaneously. What is the probability of getting a sum of 10?
$ \displaystyle \dfrac{1}{6}$
$ \displaystyle \dfrac{1}{12}$
$ \displaystyle \dfrac{1}{9}$
$ \displaystyle \dfrac{1}{18}$
None
4.
A bag contains 6 red, 8 blue, and 4 green balls. Two balls are drawn at random without replacement. What is the probability that both balls are green?
$\displaystyle \dfrac{1}{{21}}$
$\displaystyle \dfrac{2}{{33}}$
$\displaystyle \dfrac{2}{{51}}$
$\displaystyle \dfrac{2}{{55}}$
None
5.
A card is drawn at random from a well-shuffled deck of 52 playing cards. What is the probability that it is either a red card or a King?
$ \displaystyle \dfrac{7}{{13}}$
$ \displaystyle \dfrac{1}{{2}}$
$ \displaystyle \dfrac{15}{{26}}$
$ \displaystyle \dfrac{17}{{26}}$
None
6.
Three dice are rolled simultaneously. What is the probability of getting a sum of 9?
$ \displaystyle \dfrac{1}{{9}}$
$ \displaystyle \dfrac{1}{{18}}$
$ \displaystyle \dfrac{25}{{216}}$
$ \displaystyle \dfrac{5}{{108}}$
None
7.
A bag contains 5 white, 3 black, and 2 red balls. Two balls are drawn at random without replacement. What is the probability that one is white and the other is black?
$ \displaystyle \dfrac{{15}}{{45}}$
$ \displaystyle \dfrac{{5}}{{18}}$
$ \displaystyle \dfrac{{1}}{{3}}$
$ \displaystyle \dfrac{{7}}{{30}}$
None
8.
Two cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that one is a heart and the other is a spade?
$ \displaystyle \dfrac{1}{{13}}$
$ \displaystyle \dfrac{13}{{102}}$
$ \displaystyle \dfrac{26}{{663}}$
$ \displaystyle \dfrac{13}{{204}}$
None
9.
Four coins are tossed simultaneously. What is the probability of getting exactly three heads?
$ \displaystyle \dfrac{1}{{4}}$
$ \displaystyle \dfrac{1}{{16}}$
$ \displaystyle \dfrac{1}{{8}}$
$ \displaystyle \dfrac{1}{{2}}$
None
10.
Two dice are rolled simultaneously. What is the probability of getting at least one 5?
$ \displaystyle \dfrac{11}{{36}}$
$ \displaystyle \dfrac{13}{{36}}$
$ \displaystyle \dfrac{1}{{3}}$
$ \displaystyle \dfrac{2}{{3}}$
None
11.
Three cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that all three cards are Aces?
$ \displaystyle \dfrac{1}{{22100}}$
$ \displaystyle \dfrac{1}{{5535}}$
$ \displaystyle \dfrac{1}{{20475}}$
$ \displaystyle \dfrac{1}{{5525}}$
None
12.
Three dice are rolled simultaneously. What is the probability of getting a sum of 15?
$ \displaystyle \dfrac{1}{{18}}$
$ \displaystyle \dfrac{10}{{216}}$
$ \displaystyle \dfrac{1}{{36}}$
None
13.
Five coins are tossed simultaneously. What is the probability of getting at least one tail?
$ \displaystyle \dfrac{1}{{2}}$
$ \displaystyle \dfrac{31}{{32}}$
$ \displaystyle \dfrac{1}{{32}}$
$ \displaystyle \dfrac{1}{{4}}$
None
14.
A bag contains 6 red, 7 blue, and 4 green balls. Three balls are drawn at random without replacement. What is the probability that all three balls are blue?
$ \displaystyle \dfrac{7}{{455}}$
$ \displaystyle \dfrac{1}{{34}}$
$ \displaystyle \dfrac{1}{{66}}$
$ \displaystyle \dfrac{7}{{330}}$
None
15.
Two dice are rolled simultaneously. What is the probability of getting a sum of 7 or 11?
$ \displaystyle \dfrac{5}{{36}}$
$ \displaystyle \dfrac{1}{{6}}$
$ \displaystyle \dfrac{2}{{9}}$
$ \displaystyle \dfrac{1}{{3}}$
None
16.
Two cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that both cards are face cards (Jack, Queen, King)?
$ \displaystyle \dfrac{1}{{221}}$
$ \displaystyle \dfrac{1}{{1225}}$
$ \displaystyle \dfrac{1}{{104}}$
$ \displaystyle \dfrac{1}{{52}}$
None
17.
Three dice are rolled simultaneously. What is the probability of getting at least one 6?
$ \displaystyle \dfrac{1}{{216}}$
$ \displaystyle \dfrac{1}{{18}}$
$ \displaystyle \dfrac{91}{{216}}$
$ \displaystyle \dfrac{125}{{216}}$
None
18.
Six coins are tossed simultaneously. What is the probability of getting exactly four heads?
$ \displaystyle \dfrac{5}{{16}}$
$ \displaystyle \dfrac{15}{{64}}$
$ \displaystyle \dfrac{3}{{32}}$
$ \displaystyle \dfrac{15}{{64}}$
None
19.
A bag contains 4 red, 5 blue, and 6 green balls. Three balls are drawn at random without replacement. What is the probability that none of the balls drawn is red?
$ \displaystyle \dfrac{1}{{22}}$
$ \displaystyle \dfrac{10}{{91}}$
$ \displaystyle \dfrac{5}{{33}}$
$ \displaystyle \dfrac{10}{{77}}$
None
20.
Three cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that all three cards are of the same suit?
$ \displaystyle \dfrac{1}{{5525}}$
$ \displaystyle \dfrac{1}{{10200}}$
$ \displaystyle \dfrac{1}{{10726}}$
$ \displaystyle \dfrac{1}{{1155}}$
None
21.
Two dice are rolled simultaneously. What is the probability of getting a sum of 4?
$ \displaystyle \dfrac{1}{9}$
$ \displaystyle \dfrac{1}{12}$
$ \displaystyle \dfrac{1}{18}$
$ \displaystyle \dfrac{1}{36}$
None
22.
Four coins are tossed simultaneously. What is the probability of getting at most one head? • 5/16
$ \displaystyle \dfrac{5}{{16}}$
$ \displaystyle \dfrac{3}{{8}}$
$ \displaystyle \dfrac{1}{{2}}$
$ \displaystyle \dfrac{1}{{16}}$
None
23.
A bag contains 8 red, 5 white, and 7 black balls. Two balls are drawn at random without replacement. What is the probability that both balls are of different colors?
$ \displaystyle \dfrac{{112}}{{190}}$
$ \displaystyle \dfrac{{120}}{{190}}$
$ \displaystyle \dfrac{{128}}{{190}}$
$ \displaystyle \dfrac{{136}}{{190}}$
None
24.
Three dice are rolled simultaneously. What is the probability of getting a sum of 13?
$ \displaystyle \dfrac{1}{{36}}$
$ \displaystyle \dfrac{1}{{27}}$
$ \displaystyle \dfrac{1}{{18}}$
$ \displaystyle \dfrac{25}{{216}}$
None
25.
Two cards are drawn at random from a well-shuffled deck of 52 playing cards without replacement. What is the probability that both cards are Aces?
$ \displaystyle \dfrac{1}{{221}}$
$ \displaystyle \dfrac{1}{{20825}}$
$ \displaystyle \dfrac{1}{{663}}$
$ \displaystyle \dfrac{1}{{5525}}$
None
1 out of 25
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