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31. Mathematical Reasoning
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Q4 of 134 Page 31

In a single throw of three dice, find the probability of getting a total of 17 or 18

given: three dices are thrown

formula:


Total number of possible outcomes are 63=216


Therefore n(S)=216


Let E be the event of getting total of 17 or 18


E= {(6,6,5) (6,5,6) (5,6,6) (6,6,6)}


n(E)=4




More from this chapter

All 134 →
2

A die is thrown. Find the probability of getting:

(i) a prime number


(ii) 2 or 4


(iii) a multiple of 2 or 3

3

In a simultaneous throw of a pair of dice, find the probability of getting:

(i) 8 as the sum


(ii) a doublet


(iii) a doublet of prime numbers


(iv) an even number on first


(v) a sum greater than 9


(vi) an even number on first


(vii) an even number on one and a multiple of 3 on the other


(viii) neither 9 nor 11 as the sum of the numbers on the faces


(ix) a sum less than 6


(x) a sum less than 7


(xi) a sum more than 7


(xii) neither a doublet nor a total of 10


(xiii) odd number on the first and 6 on the second


(xiv) a number greater than 4 on each die


(xv) a total of 9 or 11


(xvi) a total greater than 8

5

Three coins are tossed together. Find the probability of getting:

(i) exactly two heads


(ii) at least two heads


(iii) at least one head and one tail

6

What is the probability that an ordinary year has 53 Sundays?

Questions · 134
31. Mathematical Reasoning
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