A set of numbers satisfies Benford’s Law if the probability of a number starting with digit d is P(d) = log(d + 1) – log(d).
2 answers:
Interpreting the graph and the situation, it is found that the values of d that can be included in the solution set are 1 and 4.
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- According to Benford's law, the probability of a number starting with digit is d is:
- A number can start with 10 possible digits, ranging from 1 to 9, which are all integer digits.
- Thus, d can only assume integer digits.
- In the graph, the solution is d < 5.
- The integer options for values of d are 1 and 4.
- For the other options that are less than 5, they are not integers, so d cannot assume those values.
A similar problem is given at brainly.com/question/16764162
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Answer:
Step-by-step explanation:
We have been given a data set that represents the number of rings each person in a room is wearing as: 0, 2, 4, 0, 2, 3, 2, 8, 6. We are asked to find the interquartile range of the data.
Let us arrange our data points from least to greatest order.
0, 0, 2, 2, 2, 3, 4, 6, 8.
Let us find median of our data set. Since our data set has 9 data points, therefore, median of our given data set will be value of 5th term, that is 2.
Now let us find lower quartile, which is also known as the median of the data points to the left of median.
We have 4 data points to the left of our median, so our lower quartile will be average of 2nd and 3rd data point.
Now let us find upper quartile of our given data set, which is the median of the data points to the right of median.
We have 4 data points to the right of the median, so our upper quartile will be the average of 7th and 8th data point.
Since we know that interquartile range is the difference between upper and lower quartile.
Therefore, IQR of our given data set is 4.