We appreciate your visit to Angie s bakery bakes bagels The June production is given below 200 150 200 150 200 150 190 360 360 150 190 190 190 200. This page offers clear insights and highlights the essential aspects of the topic. Our goal is to provide a helpful and engaging learning experience. Explore the content and find the answers you need!
Answer :
Final answer
The weighted mean is calculated by multiplying each production value by its corresponding weight (number of bagels baked) and then dividing by the total number of bagels. For June's production, the weighted mean is 230, indicating the average number of bagels baked per day, considering the varying production levels throughout the month.Thus option c is correct.
Explanation:
To find the weighted mean, we need to multiply each value by its corresponding weight (in this case, the number of bagels baked) and then divide by the total number of bagels baked.
So, the calculation would be:
(2002 + 1507 + 1904 + 3604 + 4005) 22 = 4600 22 = 209.09
Rounded to the nearest whole number, the weighted mean is 230.
In summary, the weighted mean of the bagel production for June is 230. This means that on average, Angie's bakery bakes 230 bagels per day, taking into account the varying production levels throughout the month. The weighted mean is useful because it gives more weight to the higher production days, providing a more accurate representation of the average production.
Therefore option c is correct.
Thanks for taking the time to read Angie s bakery bakes bagels The June production is given below 200 150 200 150 200 150 190 360 360 150 190 190 190 200. We hope the insights shared have been valuable and enhanced your understanding of the topic. Don�t hesitate to browse our website for more informative and engaging content!
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Final Answer:
The weighted mean of Angie's bakery's June production is 240. Therefore, the correct Answer is option d).
Explaination:
To find the weighted mean, we multiply each quantity of bagels produced in June by its corresponding frequency and then divide the sum of these products by the total frequency. The calculation is as follows: (200*4) + (150*7) + (190*4) + (360*4) + (400*6) = 800 + 1050 + 760 + 1440 + 2400 = 6450. Then, we divide this sum by the total frequency, which is 25. Therefore, the weighted mean is 6450 ÷ 25 = 240.
The weighted mean is a measure that takes into account the different frequencies or weights of each value when calculating the mean. In this case, the bagel production quantities vary, with some quantities occurring more frequently than others.
By multiplying each quantity by its respective frequency, we emphasize the impact of the more common quantities on the overall average, resulting in a weighted mean of 240. This method provides a more accurate representation of the central tendency of the data set, reflecting the production pattern of Angie's bakery more effectively than a simple arithmetic mean.
