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Integral solutions to the equation A+B = x = x+2-1 C 1

Since A , B have to be at least 2 each the equation becomes A+B=4.
Number of solutions = 5C1 = 5.

Total possible solutions = 9C1 = 9.

Hence C.
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attari92
Total no. of cases lie from the range of (8,0) to (0,8) => 9 cases
and no. of favorable ones would be (2,6),(3,5),(4,4),(5,3), and (6,2)
=> probability=5/9

hi i have a confusion...here..

how one can take (8,0) and (0,8)
it is given a person need two take 8 kg of rice of two varieties...there must be two varieties in 0,8 and 8,0 the variety is only one..
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attari92
Total no. of cases lie from the range of (8,0) to (0,8) => 9 cases
and no. of favorable ones would be (2,6),(3,5),(4,4),(5,3), and (6,2)
=> probability=5/9

hi i have a confusion...here..

how one can take (8,0) and (0,8)
it is given a person need two take 8 kg of rice of two varieties...there must be two varieties in 0,8 and 8,0 the variety is only one..




I put the two varieties in an ordered pair, just a gesticulation of representation. And, there isn't anything wrong in considering range from (8,0) to (0,8) as it symbolizes the entire sample space.
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A customer wants to buy a total of 8kg rice of two varieties- A and B. If he can buy each type of rice only in integral multiples of 1 kg then what is the probability that he will buy at least 2 kg rice of each variety?

A. 1/3
B. 4/9
C. 5/9
D. 5/8
E. 2/3


3 deadly mistakes you must avoid in Probability - Exercise Question #2

To solve question 3:Question 3


To read the article: 3 deadly mistakes you must avoid in Probability
Take one type of rice, we have 9 different possibilities that satisfy the condition - 0,1,2,3,4,5,6,7,8
If the customer buys 0,1,7,8 it is unacceptable

So, 1- (4/9) = 5/9
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