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GuDViN [60]
3 years ago
13

Bob is performing an experiment to learn more about probability. He has a box of pink, yellow, blue, and white ribbons. He rando

mly picks a ribbon from the box and then replaces it. He does this 100 times. The table shows the number of times he picks a ribbon of each color. Ribbon Color Number of Times Picked pink 10 yellow 20 blue 40 white 30 The relative frequency of picking a pink ribbon is . The relative frequency of picking a white ribbon is . It is most likely that the number of ribbons in the box is the highest. It is most likely that the number of ribbons in the box is the lowest
Mathematics
1 answer:
shtirl [24]3 years ago
3 0

Answer:

The relative frequency of picking a white ribbon is 0.1

The relative frequency of picking a white ribbon is 0.3

It is most likely that the number of blue ribbons in the box is the highest.

It is most likely that the number of pink ribbons in the box is the lowest.

Step-by-step explanation:

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2 years ago
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3 years ago
Read 2 more answers
Solve the proportion for x.
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2 years ago
Use the binomial expression (p+q)n
zvonat [6]

Answer:

{0.16807, 0.36015, 0.3087, 0.1323, 0.02835, 0.00243}

Step-by-step explanation:

The expansion of (p+q)^n for n = 5 is ...

(p+q)^5 = p^5 +5·p^4·q +10·p^3·q^2 +10·p^2·q^3 +5·p·q^4 +q^5

When the probability p=0.3 and q = 1-p = 0.7 the terms of this series correspond to the probabilities of 5, 4, 3, 2, 1, and 0 favorable outcomes out of 5 trials.

For example, p^5 = 0.3^5 = 0.00243 is the probability of 5 favorable outcomes in 5 trials where the probability of each favorable outcome is 0.3.

___

The attachment shows the calculation of these numbers using a graphing calculator. It lists them in reverse order of the expansion of (p+q)^5 shown above, so that they are the probabilities of 0–5 favorable outcomes in the order 0–5.

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3 years ago
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