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Grace [21]
3 years ago
13

You randomly choose one of the tiles. Without replacing the first tile, you randomly choose a second tile. Find the probability

of the compound event. Write your answer as a fraction or percent rounded to the nearest tenth. The probability of choosing a green tile and then a blue tile is

Mathematics
1 answer:
gtnhenbr [62]3 years ago
4 0

See attached picture for the missing image required to answer the question.

Answer: 4/21

Step-by-step explanation:

Total number of tiles(possible outcomes) = 7

Number of green tiles(required outcomes) =2

Number of Blue tiles(required outcomes) = 4

Recall :

Probability (P) = Required outcome / total possible outcomes

First pick (without replacement) :

P(picking a green tile) = 2/7

Second pick :

Tiles left after first pick = 6

P(picking a blue tile) = 4/6 = 2/3

Compound probability :

P(picking a green tile) × p(picking a blue tile)

(2/7) × (2/3) = 4/21

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Answer;

The relevant probability is 0.136 so the value of 56 girls in 100 births is not a significantly high number of girls because the relevant probability is greater than 0.05

Step-by-step explanation:

The complete question is as follows;

For 100 births, P(exactly 56 girls = 0.0390 and P 56 or more girls = 0.136. Is 56 girls in 100 births a significantly high number of girls? Which probability is relevant to answering that question? Consider a number of girls to be significantly high if the appropriate probability is 0.05 or less V so 56 girls in 100 birthsa significantly high number of girls because the relevant probability is The relevant probability is 0.05

Solution is as follows;

Here. we want to know which of the probabilities is relevant to answering the question and also if 56 out of a total of 100 is sufficient enough to provide answer to the question.

Now, to answer this question, it would be best to reach a conclusion or let’s say draw a conclusion from the given information.

The relevant probability is 0.136 so the value of 56 girls in 100 births is not a significantly high number of girls because the relevant probability is greater than 0.05

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