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Lelu [443]
3 years ago
7

The guidance department has reported that of the senior class, 2.3% are members of key club, K, 8.6% are enrolled in AP physics,

P, and 1.9% are enrolled in both. Determine the probability of P given K, to the nearest tenth of a percent.
Mathematics
2 answers:
Levart [38]3 years ago
4 0
P(P|K) = 82.6%.

P(P|K) = P(K and P)/P(K) = 1.9%/2.3% = 0.019/0.023 = 0.8261 = 82.6%
boyakko [2]3 years ago
4 0

The question is related to conditional probability .

It is given in the question that, the guidance department has reported that of the senior class, 2.3% are members of key club, K, 8.6% are enrolled in AP physics, P, and 1.9% are enrolled in both.

So we have ,

P(K) = 2.3 % = 0.023 \\ P(p) = 8.6% = 0.086 \\ P(K \cap p) = 0.019

We have to use the following formula

P(p/K) = \frac{ P(p \cap K) }{P(K)}

Substituting the values, we will get

P(p/K) = \frac{0.019}{0.023} = 0.826= 82.6%

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