In a family of 3 children, the probability of having at least one boy is
Given a family of 3 children. Let boy be denoted by ‘b’ and girl by ‘g’.
The number of possible outcomes are:
{g, g, g}, {g, g, b}, {g, b, g}, {b, g, g}, {b, b, g}, {b, g, b}, {g, b, b}, {b, b, b}
Let E be the event ‘having at least one boy’. The number of outcomes favourable to E are 7.
We know that probability of an event E, P (E) ![]()
⇒ P (≥ 1 boy) ![]()
The probability of having at least one boy is 7/8.
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