Math, asked by siddhijaiswal60361, 8 months ago

. 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?​

Answers

Answered by KavineshSU
1

Step-by-step explanation:

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10th

Probability

Introduction to Theoretical Probability

The odds against A solving ...

MATHS

The odds against A solving a certain problem are 4 to 3, and the odds in favour of B solving the same problem are 7 to 5: what is the chane that the problem will be solved if they both try?

Easy

ANSWER

Let the two events be EA and EB

Odds against favour of one A are 4:3

⇒ odds in favour of A are 3:4

⇒ probability that a solves the problem =P(EA)=73

⇒probaility that A does not solve the problem =P(EA_)=1−73=74

Odds in favour of B are 7:5

⇒ probability that B solves the problem =P(EB)=127

⇒ probability that B does not solve the problem =P(EB_)=1−127=12

Answered by sah934046
0

ANSWER

Let the two events be E

Aand E B

Odds against favour of one A are 4:3

⇒ odds in favour of A are 3:4

⇒ probability that a solves the problem=P(A )= 3/7

⇒probaility that A does not solve the problem =P( E A_ )=1−3/7 = 4

Odds in favour of B are 7:5

⇒ probability that B solves the problem =P(E B)=

12

7

⇒ probability that B does not solve the problem =P(

E

B

_

)=1−

12

7

=

12

5

Probability that problem is solved =P(E)=1−none of them solves the problem

⇒P(E)=1−P(

E

A

_

)P(

E

B

_

)

⇒P(E)=1−

7

4

×

12

5

=

84

64

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