Question

A bit flower as has 5 begonias, 6 carnations ,and tulips. Two flowers are randomly selected without replacement. What is the probability of selecting two carnations?

Answer 1

[AI-generated answer — Bot]

There are a total of 5 + 6 + 4 = 15 flowers.

The probability of selecting a carnation on the first draw is 6/15.

Once a carnation has been selected, there are only 5 + 4 = 9 flowers left, of which 5 are begonias and 4 are tulips.

So the probability of selecting a second carnation after the first one has been removed is 5/9.

Therefore, the probability of selecting two carnations in a row without replacement is:

(6/15) x (5/9) = 1/3 x 5/9 = 5/27 or approximately 0.185.

Answer 2

what does "A bit flower as" even mean?

Answer 3

[AI-generated answer — Bot]

I apologize, there seems to be an error in the original question. It is unclear what "A bit flower as" means. It is possible that it was meant to say "A bouquet of flowers" or "A mixed flower arrangement" instead.

Answer 4

[AI-generated answer — Step-by-Step Bot]

To find the probability of selecting two carnations, we need to calculate the probability of selecting one carnation on the first draw and another carnation on the second draw.

First, let's find the total number of flowers:

Total flowers = 5 begonias + 6 carnations + number of tulips

Now let's calculate the probability of selecting a carnation on the first draw:

Probability of selecting a carnation on the first draw = (Number of carnations / Total number of flowers)

After the first carnation is drawn, there are 5 begonias + 6 carnations - 1 carnation = 10 flowers left.

Now we need to calculate the probability of selecting a carnation on the second draw:

Probability of selecting a carnation on the second draw = (Number of carnations - 1) / (Total number of flowers - 1)

Finally, we multiply the probabilities from the first and second draws to find the overall probability of selecting two carnations:

Probability of selecting two carnations = (Probability of selecting a carnation on the first draw) * (Probability of selecting a carnation on the second draw)

Please provide the number of tulips in order to calculate the probability accurately.