Discussion

Explanation:

This is a case of conditional probability. 

The product being delivered on time implies no delay in delivering the product. 

P(Scooter | No Delay) = [P(Scooter and No Delay Using Scooter] / [P(No Delay)] 

[P(Scooter and No Delay] = P(Scooter) × P(No Delay Using Scooter)

= (1/9) × [1 − (2/5)] = (1/9) × (3/5) = 3/45 

P(No delay) = [(2/9) × (2/5)] + [(1/9) × (3/5)] + [(4/9) × (4/5)] + [(2/9) × (1/5)] 

= (4/45) + (3/45) + (16/45) + (2/45) = 25/45 

∴ Required probability = (3/45) / (25/45) = 3/25

Hence, option (c).

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