The question is:

Given that the biscuit is broken, find the probability that it was not made by machine K.

Does this mean the equation is:

P(broken) / p(not K)

or is it

P(not k) / p(broken)

I don't understand which part is the top value

Given that the biscuit is broken, find the probability that it was not made by machine K.

Does this mean the equation is:

P(broken) / p(not K)

or is it

P(not k) / p(broken)

I don't understand which part is the top value

Original post by cherrycosmos

The question is:

Given that the biscuit is broken, find the probability that it was not made by machine K.

Does this mean the equation is:

P(broken) / p(not K)

or is it

P(not k) / p(broken)

I don't understand which part is the top value

Given that the biscuit is broken, find the probability that it was not made by machine K.

Does this mean the equation is:

P(broken) / p(not K)

or is it

P(not k) / p(broken)

I don't understand which part is the top value

p(not machine K | broken)

so

1 - p(machine K | broken)

The conditional is the usual

p(machine K | broken) = p(machine K & broken) / p(broken)

or an equivalent expression, depending on the question.

Original post by mqb2766

its

p(not machine K | broken)

so

1 - p(machine K | broken)

The conditional is the usual

p(machine K | broken) = p(machine K & broken) / p(broken)

or an equivalent expression, depending on the question.

p(not machine K | broken)

so

1 - p(machine K | broken)

The conditional is the usual

p(machine K | broken) = p(machine K & broken) / p(broken)

or an equivalent expression, depending on the question.

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